DOI: /jos Tel/Fax: by Journal of Software. All rights reserved. , )
|
|
- Ναχώρ Ἀριστοφάνης Αγγελίδης
- 5 χρόνια πριν
- Προβολές:
Transcript
1 ISSN , ODEN RUXUEW E-mal: Journal of Sofware, Vol8, No7, July 2007, pp hp://wwwosorgcn DOI: 0360/os8553 Tel/Fax: by Journal of Sofware All rghs reserved Per,2+, 2, (, 60054) 2 (, 60039) A Reducon Technque of Per Nes Based on Logc rcu YE Jan-Hong,2+, SONG Wen 2, SUN Sh-Xn (School of ompuer Scence and Engneerng, Unversy of Elecronc Scence and Technology of hna, hengdu 60054, hna) 2 (School of Mahemacs and ompuer Engneerng, Xhua Unversy, hengdu 60039, hna) + orrespondng auhor: Phn: , E-mal: leafever@63com, hp://wwwuesceducn Ye JH, Song W, Sun SX A reducon echnque of Per nes based on logc crcu Journal of Sofware, 2007, 8(7): hp://wwwosorgcn/ /8/553hm Absrac: In radonal mehods, he local srucure of Per ne s requred o compare wh all reducon rules The process s complcae and does no f for nes wh nhbor arcs Ths paper presens a reducon mehod Frsly, Per ne s dvded no several maxmal acyclc subnes and each one s expressed wh logc form Then, logc algebra s used o reduce he logc form Fnally, he resul s reconsruced and embedded n he orgnal ne Ths paper esablshes a mehod o fnd and reduce he maxmal acyclc subnes and presens he correlave proofs Ths mehod can be appled o Per nes or subnes wh nhbor arcs and acyclc Key words: : Per ne; reducon; logc algebra; maxmal acyclc subne Per,,,,, Per, : Per ; ; ; : TP30 : A Per [,2], Per,,,,, Per Suppored by he Naonal Naural Scence Foundaon of hna under Gran No ( ); he Fundamenal Research Foundaon of Scence and Technology Bureau of Schuan Provnce of hna under Gran No ( ) Receved ; Acceped
2 554 Journal of Sofware Vol8, No7, July 2007,, [3] Per,Muraa [4,5] T-, ; [6] Muraa, T-, ;Aals [7] ;Mugarza [8] Ferscha [9], Per ; [0,] Per, Per Per ; [2] P/T, S(T) [3,4] [2],,,, [5,6], Per [7] Per Per [8,9] Per, Per, Per, RM-L (reducon mehods based on logc crcu), Per,,, Per Per [,2,20], Per : [2] 8,, Per B A & A A B A A A B B Fg Smulaon of gae crcu based on Per ne Per RM-L Per, N=(S,T;F,I) E/N,,I S T,I F= T, Power()={s (s,) F}; onrol()={s (s,) I} 2 Σ=(S,T;F,I,) E/N,,(S,T;F,I), c :c[,
3 : Per 555 s, s Power( ) c( s) = Poson ( s, ) = s, s onrol( ) c( s) = 0 2,c 0 =(,,0,0,0),Power()={s,s 2 };onrol()={s 3 };Poson(s,)=s ;Poson(s 2,)=s 2 ; Poson ( s3, ) = s3, Poson( s4, ) = s s2 s3 ; Poson( s5, 2 ) = s s2 s3, Poson(s,),=,2,3 s 4,s 5 ; s Poson(s,),=,2,3 s 4,s 5 s E/N Σ, T, c:c[ c, Poson( s, ) = Poson( s, ),,s, (s ), 2 E/N Σ,,, α T, α,c,c 2,,c α :c [, α, α c, α Poson( s, ) = Poson( s, ),, s α, = s E/N α (conac) [2] 2, α 3,c=(,,0),Poson(s, )=s ;Poson(s 2, 2 )=s 2, 2,Poson(s,)=s +s 2, + 3 E/N Σ, T, ={s}, ={s },onrol()={s},c[ c Poson ( s, ) = s,, (s ) 4,c=(0,0),c[ c,, Poson ( s, ) = s s s 4 s 2 s 5 s 2 3 Fg2 Illusrang he defnon 2 and proposon 2 2 s s 2 2 s 3 s s Fg3 Illusrang he proposon 2 Fg4 Illusrang he proposon Per, : 3 N=(S,T;F,I) E/N : () N N 0, s 0,s 2 S : s s 2 ; s Power( ); s onrol( 2 ), 2 s2 ; (2) N N 0, : s = s N I ; (3) N N 0, : s 2 ; s s = s 2, N 2 II ; (4) N N 0, : s 3 ; s s = s 2, N 3 III E/N Σ,c[σ 2 c, s ω ω 2, ( s ), s, Poson(s2, 2 )=s
4 556 Journal of Sofware Vol8, No7, July 2007 () I, Poson ( s, 2) = s, 2, Poson( s ω, ) = s s s ω s s s s = s, 5(a) ; (2) II, Poson( s, = s + s, 2 Poson( s ω, ) s + s s 2 ) (ADeMorgen), s + s s = s s ) s, I, s s s = ohers ( ohers ohers = ohers 5(b) ; (3) III, Poson( s, 2 ) = s sohers, 2 Poson( s ω, ) = s sohers s, s sohers s = ( s s + sohers s), s ω, 2 s, 2 s s ohers, s ω sohers, s s s s + s, s s, s s = 0,, s = s s ohers ohers ohers 4 Σ=(S,T;F,I,) E/N, N=(S,T;F,I) I II, s s = s ; III, s s = 0 s I srucure s ω s sω s 2 s ω s s 0 srucure s II srucure s s oher s 2 III srucure 2 s s s s oher (a) (b) (c) Fg5 Illusrang he defnon 3, defnon RM-L Per, : ( ),, ( ) [20],, E/N : 2 N Per,w=(s 0,,s n ) n, s = s, =,, n, n, s s s s w s 0 ; w, s s n s 0 = n 22 N E/N,T T,N T- =(S,T ;F,I ),S = (T ) (T ),F =F ((S T ) (T S )),I =I (S T ) 23 E/N N=(S,T;F,I),T T,N T T-, N, TT, T T-, T =T, N N, 3, : N, :S I S, (S I ) T =, s S I, / x S, s x < s ;S O S,(S O ) T =, s SO, / x S,s s < x 3 : S I T I ={ =(Power() onrol()) S I } ((S I T I )
5 : Per 557 (T I (T I ) )) F,(S I T I ) I ; S O ; S = S S S ) T T I (( S T ) ( T S )) F,( S T ) I medal medal medal 6,S I ={s 0,s,s 2 },S O ={s 5,s 6,s 7,s 8 } medal ( I O s 5 s 0 s 9 4 s 7 s s 8 s 5 s 2 s 6 s 0 Fg6 The maxmal acyclc subne T I,, ( ),, T I, σ,σ ~ 3, 3 c c σ c 0 [σ [ O,,σ (T T I ) c O c O (s) Poson(s,),s S O, (s),poson(s,) S I T, c R(c 0 ): c[, T dead ={ T, };S -dead ={s s S, T dead,s }; S = { s s S c ( s) 0} { Poson( s, ) s Sdead, s } ;SO-Logc={Poson(s,) s S O, s } dead dead O ; S Tdead Logc 4 3 S O-Logc S, s s, s s s T dead Logc s + s ohers s, 4, s s s Per 5 4 ( (Karnaugh map),q-m(qune Mcluskey) ) 5, Per S O-Logc, S S O-, S T dead Logc T dead 3 2, Per, 6( S O- ) () S O- S I, S I s, sum, ~ 3 S I S O (2) Poson(s,) S O- Poson(s,)=0, σ σ s, s, s= ohers =
6 558 Journal of Sofware Vol8, No7, July 2007 (3) Poson(s,) S O- Poson(s,)=,,,s, 7( S ) T dead () S SI, S I s, 6() T dead (2) T dead, T dead, S -dead, s S dead, () s (3) T dead,s s S O, (,s), Poson(s, ) s 8 () s S I,s, S O- S T dead 7(a) s,poson(s,)=s,, ( s, ) = s, 7(a) 7(b), (2) s S I,s S O-Logc S S S O- T dead s, s = 8 s 0 T dead Logc,, s s s s s s s s s Orgnal srucure Reconsrucon Orgnal srucure Reconsrucon (a) (b) Fg7 Illusrang he rule 8() 7 8() 5 s 0 s 4 s s 9 s 5 s 6 s 2 s 7 s 0 s8 Fg8 The reducon resul of 8 9 6~ 8, 4 N 0 3 N, S I S O, s S I, s, (,s); s S O, s, (s, ), N 2 : 3, S I S O 6~ 8 S I
7 : Per 559 S I l,,s I S O N S I S O, 24 N,N 2 N,N 3 N,N 2, N N 3,N 2 N 3 22,N N,, N, N + + :() N S, s S s,,s O S N O S I N + s, T T,,T,T,N T-, T 23 + (2) ( N N N T, T T T, S O,,, ) S,,S S-,,, S N, N N N S T m n, :() (s, ) F, (s, )=s ;(2) (s, ) I, 3 ( s, ) = s ;(3) (, s ) F, ( s, ) = ; (4) (s, )=0 3 N : N=(S,T;F); : N () T, T ={ }, T-, (2) (2), ) ( ) T, :, ; ( S O, I, T, T T- (3) (3) (2), TT T N = S, T, ) N S I O ( F (4) (4) T, (), (2) (3),, N N = S, T, ) (5) 2 ( 2 2 F2 (5) (4), N, 2,, T, N, 2,, (6) (6) N, 2,, 32 : N ; : S I, S O S SO-Logc S S O-Logc, S, SO- S T dead Logc T dead T dead N, N T dead Logc, N N 3 32, 22, 3 P, N,
8 560 Journal of Sofware Vol8, No7, July 2007 T-, 32 NP,, NP,RM-L, 4 RM-L : :, ;, ;, ( 9 ) s 2 2 s 5 6 s 7 s s 3 4 s 6 7 s 8 8 s 0 o o s 4 3 s 9 5 Fg9 The example 9 : ; ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; o N,S I ={, },S O ={o} : Marx NeReducon(Marx ) {Se acyclcsubnes =DvdeNe( ); } DO { } =Ge(Se acyclcsubnes ); Se acyclcsubnes =Se acyclcsubnes ; // //, Se acyclcsubnes,, // Se acyclcsubnes DvdeSubNe(,SI,S O ); // TransMarx(,SO-Logc, S ); //, T dead Logc S O-Logc, S T dead Logc S O-New =Q-M(S O-Logc ); // Q-M S O-Logc, S O-New S =Q-M( ); // Q-M, S T dead ST dead Logc ST dead Logc T dead ReconsrucExpresson(,SO-New, S ); //SO-New, S T dead T dead RecoveryMarx(, ); // Whle (Se acyclcsubnes!=null); Oupu ( ); // 0,
9 : Per 56, o Fg0 The ne afer reducon 0 5 (), ;,,, 3 32 (2) Muraa, (3) Muraa RM-L Type of ne Ordnary ne Ordnary ne whou conflc Table omparson beween RM-L and classcal reducon mehods orrespondng reducon mehods Presen sx rules basc operaons: Fuson or elmnaon of places and ransons Presen four seps for maxmal acyclc subne Basc operaons: Logc algebra RM-L Dfference Sepwse reducon Area reducon Effcency Low, dffcul o generae algorhm Fnsh he reducon maybe only ones Easy o generae algorhm Ne wh nhbor arcs No Yes Reduce for cycle Yes No,,, References: [] Resg W Per Nes: An Inroducon Berln, Hedelberg: Sprnger-Verlag, [2] Yuan Y The Theory and Applcaon of Per Nes Beng: Publshng House of Elecroncs Indusry, (n hnese) [3] Jang J The PN Theory of Dscree Even Dynamc Sysem Beng: Scence Press, (n hnese) [4] Muraa T, Koh JY Reducon and expanson of lve and safe marked graphs IEEE Trans on rcu Sysems, 980,AS-27(): 6870 [5] Muraa T Per nes: Properes, analyss, and applcaons Proc of he IEEE, 989,77(4):54580 [6] Jang J Some reducon operaons for a weghed T-graph Journal of hna Insue of ommuncaons, 994,5(2):9702 (n hnese wh Englsh absrac) [7] van der Aals WMP, Basen T Inherance of workflows: An approach o acklng problems relaed o change Theorecal ompuer Scence, 2002,270():25203 [8] Mugarza J, amus H, Genna J, Teruel E, Slva M Reducng he compuaonal complexy of schedulng problems n Per nes by means of ransformaon rules In: IEEE In l onf on Sysems, Man, and ybernecs [9] Ferscha A oncurren execuon of med Per nes In: Tew JD, Manvannan S, Sadowsk DA, Sela AF, eds Proc of he Wner Smulaon onf Orlando: Socey for ompuer Smulaon Inernaonal Press, [0] Ln On refnemen of model srucure for sochasc Per nes Journal of Sofware, 2000,():0409 (n hnese wh Englsh absrac)
10 562 Journal of Sofware Vol8, No7, July 2007 [] Ln, Qu Y, Zheng B, Tan LQ An approach o performance equvalen smplfcaon and analyss of sochasc Per nes ATA ELETRONIA SINIA, 2002,30(): (n hnese wh Englsh absrac) [2] Xu AG, Jang J The reducon operaons and her properes for P/T nes Journal of Sofware,997,8(7): (n hnese wh Englsh absrac) [3] L JQ, Fan YS Research of Per nes based workflow model reducon mehods Informaon and onrol, 2002,30(6): (n hnese wh Englsh absrac) [4] Zhou JT, Sh ML, Ye XM A mehod for semanc verfcaon of workflow processes based on Per nes reducon echnque Journal of Sofware, 2005,6(7):2425 (n hnese wh Englsh absrac) hp://wwwosorgcn/ /6/24hm [5] Palmer J, Perlman D, Wroe; hen WK, Xu PP, Trans Schaum s Oulnes Inroducon o Dgal Sysems Beng: Scence Press, (n hnese) [6] Lu BQ Dgal rcu and Sysem Beng: Tsnghua Unversy Press, (n hnese) [7] Schaefer DH Per ne represenaons of compuaonal and communcaon operaors In: Yakovlev A, ed Hardware Desgn and Per Nes Boson: Kluwer Academc Publshers, [8] Yakovlev AV, Koelmans AM, Semenov A, Knnmen DJ Modellng, analyss and synhess of asynchronous conrol crcus usng Per nes Inegraon, he VLSI Journal, 996,2(3):4370 [9] Zhao BH, Jng L, Yan YG Hardware mplemenaon of Per nes Journal of Sofware, 2002,3(8): (n hnese wh Englsh absrac) hp://wwwosorg cn/ /3/652pdf [20] Wu ZH An Inroducon of Per Nes Beng: hna Machne Press, (n hnese) [2] van der Aalsa WMP, er Hofsede AHM Verfcaon of workflow ask srucures: A Per-ne-based approach Informaon Sysems, 2000,25():4369 : [2] Per :, [3] PN :, [6] T-,994,5(2):9702 [0] Per,2000,():0409 [],,, Per,2002,30(): [2], P/T 997,8(7): [3], Per,2002,30(6): [4],, Per,2005,6(7):2425 hp://wwwosorg cn/ /6/24hm [5] Palmer J,Perlman D, ;,, :, [6] :, [9],, Per,2002,3(8): hp://wwwosorgcn/ /3/652pdf [20] Per :, (976 ),,,,,Per (940 ),,,,, (956 ),,,F, Per
Super-Resolution Reconstruction for Face Images Based on Particle Filters Method
ISSN 1000-9825, CODEN RUUEW E-mal jos@scasaccn Journal of Sofware, Vol17, No12, December 2006, pp2529 2536 hp//wwwjosorgcn DOI 101360/jos172529 Tel/Fax +86-10-62562563 2006 by Journal of Sofware All rghs
Διαβάστε περισσότερα5 Haar, R. Haar,. Antonads 994, Dogaru & Carn Kerkyacharan & Pcard 996. : Haar. Haar, y r x f rt xβ r + ε r x β r + mr k β r k ψ kx + ε r x, r,.. x [,
4 Chnese Journal of Appled Probablty and Statstcs Vol.6 No. Apr. Haar,, 6,, 34 E-,,, 34 Haar.., D-, A- Q-,. :, Haar,. : O.6..,..,.. Herzberg & Traves 994, Oyet & Wens, Oyet Tan & Herzberg 6, 7. Haar Haar.,
Διαβάστε περισσότεραQuick algorithm f or computing core attribute
24 5 Vol. 24 No. 5 Cont rol an d Decision 2009 5 May 2009 : 100120920 (2009) 0520738205 1a, 2, 1b (1. a., b., 239012 ; 2., 230039) :,,.,.,. : ; ; ; : TP181 : A Quick algorithm f or computing core attribute
Διαβάστε περισσότεραNov Journal of Zhengzhou University Engineering Science Vol. 36 No FCM. A doi /j. issn
2015 11 Nov 2015 36 6 Journal of Zhengzhou University Engineering Science Vol 36 No 6 1671-6833 2015 06-0056 - 05 C 1 1 2 2 1 450001 2 461000 C FCM FCM MIA MDC MDC MIA I FCM c FCM m FCM C TP18 A doi 10
Διαβάστε περισσότεραOn homeomorphisms and C 1 maps
arxv:1804.10691v1 [mah.gm] 7 Apr 018 On homeomorphsms and C 1 maps Nkolaos E. Sofronds Deparmen of Economcs, Unversy of Ioannna, Ioannna 45110, Greece. nsofron@oene.gr, nsofron@cc.uo.gr Absrac Our purpose
Διαβάστε περισσότεραER-Tree (Extended R*-Tree)
1-9825/22/13(4)768-6 22 Journal of Software Vol13, No4 1, 1, 2, 1 1, 1 (, 2327) 2 (, 3127) E-mail xhzhou@ustceducn,,,,,,, 1, TP311 A,,,, Elias s Rivest,Cleary Arya Mount [1] O(2 d ) Arya Mount [1] Friedman,Bentley
Διαβάστε περισσότεραThe one-dimensional periodic Schrödinger equation
The one-dmensonal perodc Schrödnger equaon Jordan Bell jordan.bell@gmal.com Deparmen of Mahemacs, Unversy of Torono Aprl 23, 26 Translaons and convoluon For y, le τ y f(x f(x y. To say ha f : C s unformly
Διαβάστε περισσότεραResearch on model of early2warning of enterprise crisis based on entropy
24 1 Vol. 24 No. 1 ont rol an d Decision 2009 1 Jan. 2009 : 100120920 (2009) 0120113205 1, 1, 2 (1., 100083 ; 2., 100846) :. ;,,. 2.,,. : ; ; ; : F270. 5 : A Research on model of early2warning of enterprise
Διαβάστε περισσότεραMulti-dimensional Central Limit Theorem
Mult-dmensonal Central Lmt heorem Outlne () () () t as () + () + + () () () Consder a sequence of ndependent random proceses t, t, dentcal to some ( t). Assume t 0. Defne the sum process t t t t () t tme
Διαβάστε περισσότεραAnt Algorithm for Navigation of Multi-Robot Movement in Unknown Environment
ISSN 000-985, CODEN UXUEW E-al: os@scasaccn Journal of Sofware, Vol7, No9, Sepeber 006, pp890 898 hp://wwwosorgcn DOI: 0360/os7890 Tel/Fa: +86-0-656563 006 by Journal of Sofware All rghs reserved + (,
Διαβάστε περισσότεραRapid Acquisitio n of Doppler Shift in Satellite Co mmunicatio ns
7 3 7 ATA ELETRONIA SINIA Vol. 31 No. 7 July 3 1, 1, (1., 184 ;., 444) :., PN,.,,. : ; ; ; : TN9 : A : 3711 (3) 7155 Rapid Acquisitio of Doppler Shift i Satellite o mmuicatio s HUAN Zhe 1,LU Jiahua 1,YAN
Διαβάστε περισσότεραGeneralized Fibonacci-Like Polynomial and its. Determinantal Identities
Int. J. Contemp. Math. Scences, Vol. 7, 01, no. 9, 1415-140 Generalzed Fbonacc-Le Polynomal and ts Determnantal Identtes V. K. Gupta 1, Yashwant K. Panwar and Ompraash Shwal 3 1 Department of Mathematcs,
Διαβάστε περισσότεραA research on the influence of dummy activity on float in an AOA network and its amendments
2008 6 6 :100026788 (2008) 0620106209,, (, 102206) : NP2hard,,..,.,,.,.,. :,,,, : TB11411 : A A research on the influence of dummy activity on float in an AOA network and its amendments WANG Qiang, LI
Διαβάστε περισσότεραMulti-dimensional Central Limit Theorem
Mult-dmensonal Central Lmt heorem Outlne () () () t as () + () + + () () () Consder a sequence of ndependent random proceses t, t, dentcal to some ( t). Assume t 0. Defne the sum process t t t t () t ();
Διαβάστε περισσότεραIF(Ingerchange Format) [7] IF C-STAR(Consortium for speech translation advanced research ) [8] IF 2 IF
100080 e-mal:{gdxe, cqzong, xubo}@nlpr.a.ac.cn tel:(010)82614468 IF 1 1 1 IF(Ingerchange Format) [7] IF C-STAR(Consortum for speech translaton advanced research ) [8] IF 2 IF 2 IF 69835003 60175012 [6][12]
Διαβάστε περισσότεραPower allocation under per-antenna power constraints in multiuser MIMO systems
33 0 Vol.33 No. 0 0 0 Journal on Councatons October 0 do:0.3969/.ssn.000-436x.0.0.009 IO 009 IO IO N94 A 000-436X(0)0-007-06 Power allocaton under er-antenna ower constrants n ultuser IO systes HAN Sheng-qan,
Διαβάστε περισσότεραCongruence Classes of Invertible Matrices of Order 3 over F 2
International Journal of Algebra, Vol. 8, 24, no. 5, 239-246 HIKARI Ltd, www.m-hikari.com http://dx.doi.org/.2988/ija.24.422 Congruence Classes of Invertible Matrices of Order 3 over F 2 Ligong An and
Διαβάστε περισσότερα2002 Journal of Software /2002/13(08) Vol.13, No.8. , )
000-985/00/3(08)55-06 00 Journal of Software Vol3, No8, (,00084) E-mal: yong98@malstsnghuaeducn http://netlabcstsnghuaeducn :,,, (proportonal farness schedulng, PFS), QoS, : ; ;QoS; : TP393 : A,,,,, (
Διαβάστε περισσότεραA Method for Determining Service Level of Road Network Based on Improved Capacity Model
30 4 2013 4 Journal of Hghway and Transportaton Research and Development Vol. 30 No. 4 Apr. 2013 do10. 3969 /j. ssn. 1002-0268. 2013. 04. 018 1 1 2 1. 4000742. 201804 2 U491. 1 + 3 A 1002-0268 201304-0101
Διαβάστε περισσότερα2002 Journal of Software
1000-9825/2002/13(02)0239-06 2002 Journal of Sofware Vol13, No2 -,, (, 100084) E-mail: shijing@mailssinghuaeducn; xingcx@singhuaeducn; dcszlz@singhuaeducn hp://dbgroupcssinghuaeducn : 10 12,, I/O -, -,,,
Διαβάστε περισσότεραVol. 34 ( 2014 ) No. 4. J. of Math. (PRC) : A : (2014) Frank-Wolfe [7],. Frank-Wolfe, ( ).
Vol. 4 ( 214 ) No. 4 J. of Math. (PRC) 1,2, 1 (1., 472) (2., 714) :.,.,,,..,. : ; ; ; MR(21) : 9B2 : : A : 255-7797(214)4-759-7 1,,,,, [1 ].,, [4 6],, Frank-Wolfe, Frank-Wolfe [7],.,,.,,,., UE,, UE. O-D,,,,,
Διαβάστε περισσότεραΠΤΥΧΙΑΚΗ/ ΙΠΛΩΜΑΤΙΚΗ ΕΡΓΑΣΙΑ
ΑΡΙΣΤΟΤΕΛΕΙΟ ΠΑΝΕΠΙΣΤΗΜΙΟ ΘΕΣΣΑΛΟΝΙΚΗΣ ΣΧΟΛΗ ΘΕΤΙΚΩΝ ΕΠΙΣΤΗΜΩΝ ΤΜΗΜΑ ΠΛΗΡΟΦΟΡΙΚΗΣ ΠΤΥΧΙΑΚΗ/ ΙΠΛΩΜΑΤΙΚΗ ΕΡΓΑΣΙΑ «ΚΛΑ ΕΜΑ ΟΜΑ ΑΣ ΚΑΤΑ ΠΕΡΙΠΤΩΣΗ ΜΕΣΩ ΤΑΞΙΝΟΜΗΣΗΣ ΠΟΛΛΑΠΛΩΝ ΕΤΙΚΕΤΩΝ» (Instance-Based Ensemble
Διαβάστε περισσότεραΔθαξκνζκέλα καζεκαηηθά δίθηπα: ε πεξίπησζε ηνπ ζπζηεκηθνύ θηλδύλνπ ζε κηθξνεπίπεδν.
ΑΡΗΣΟΣΔΛΔΗΟ ΠΑΝΔΠΗΣΖΜΗΟ ΘΔΑΛΟΝΗΚΖ ΣΜΖΜΑ ΜΑΘΖΜΑΣΗΚΧΝ ΠΡΟΓΡΑΜΜΑ ΜΔΣΑΠΣΤΥΗΑΚΧΝ ΠΟΤΓΧΝ Δπηζηήκε ηνπ Γηαδηθηύνπ «Web Science» ΜΔΣΑΠΣΤΥΗΑΚΖ ΓΗΠΛΧΜΑΣΗΚΖ ΔΡΓΑΗΑ Δθαξκνζκέλα καζεκαηηθά δίθηπα: ε πεξίπησζε ηνπ ζπζηεκηθνύ
Διαβάστε περισσότεραcoupon effects Fisher Cohen, Kramer and Waugh Ordinary Least Squares OLS log
coupon effecs Fsher Cohen, Kramer and Waugh Ordnary Leas SquaresOLS 3 j τ = a0 a j m a4 log m a5c a6c a7 log C j= τ = a a a [ ] 0 m log m [ a, b] f Pn E f = max f x P x = f P n ( ) ( ) n ( ) a x b n ξ
Διαβάστε περισσότεραCHAPTER 25 SOLVING EQUATIONS BY ITERATIVE METHODS
CHAPTER 5 SOLVING EQUATIONS BY ITERATIVE METHODS EXERCISE 104 Page 8 1. Find the positive root of the equation x + 3x 5 = 0, correct to 3 significant figures, using the method of bisection. Let f(x) =
Διαβάστε περισσότεραHomework 8 Model Solution Section
MATH 004 Homework Solution Homework 8 Model Solution Section 14.5 14.6. 14.5. Use the Chain Rule to find dz where z cosx + 4y), x 5t 4, y 1 t. dz dx + dy y sinx + 4y)0t + 4) sinx + 4y) 1t ) 0t + 4t ) sinx
Διαβάστε περισσότεραA Fault Identification Algorithm for Satellite Networks Based on System Level Diagnosis
ISSN 1000-9825, CODEN RUXUEW E-mail: jos@iscasaccn Journal of Software, Vol17, No3, March 2006, pp388 395 http://wwwjosorgcn DOI: 101360/jos170388 Tel/Fax: +86-10-62562563 2006 by Journal of Software All
Διαβάστε περισσότεραVol. 40 No Journal of Jiangxi Normal University Natural Science Jul. 2016
4 4 Vol 4 No 4 26 7 Journal of Jiangxi Normal Universiy Naural Science Jul 26-5862 26 4-349-5 3 2 6 2 67 3 3 O 77 9 A DOI 6357 /j cnki issn-5862 26 4 4 C q x' x /q G s = { α 2 - s -9 2 β 2 2 s α 2 - s
Διαβάστε περισσότεραThe Research on Sampling Estimation of Seasonal Index Based on Stratified Random Sampling
5 7 008 7 Statistical Research Vol. 5, No7 Jul. 008 :,,, : ; ; ; :O :A :00 4565 (008) 07 0070 04 The Research on Sapling Estiation of Seasonal Index Based on Stratified Rando Sapling Deng Ming Abstract
Διαβάστε περισσότεραFinite Field Problems: Solutions
Finite Field Problems: Solutions 1. Let f = x 2 +1 Z 11 [x] and let F = Z 11 [x]/(f), a field. Let Solution: F =11 2 = 121, so F = 121 1 = 120. The possible orders are the divisors of 120. Solution: The
Διαβάστε περισσότεραThe Simply Typed Lambda Calculus
Type Inference Instead of writing type annotations, can we use an algorithm to infer what the type annotations should be? That depends on the type system. For simple type systems the answer is yes, and
Διαβάστε περισσότεραMathCity.org Merging man and maths
MathCity.org Merging man and maths Exercise 10. (s) Page Textbook of Algebra and Trigonometry for Class XI Available online @, Version:.0 Question # 1 Find the values of sin, and tan when: 1 π (i) (ii)
Διαβάστε περισσότεραSchedulability Analysis Algorithm for Timing Constraint Workflow Models
CIMS Vol.8No.72002pp.527-532 ( 100084) Petri Petri F270.7 A Schedulability Analysis Algorithm for Timing Constraint Workflow Models Li Huifang and Fan Yushun (Department of Automation, Tsinghua University,
Διαβάστε περισσότεραNo. 7 Modular Machine Tool & Automatic Manufacturing Technique. Jul TH166 TG659 A
7 2016 7 No. 7 Modular Machine Tool & Automatic Manufacturing Technique Jul. 2016 1001-2265 2016 07-0122 - 05 DOI 10. 13462 /j. cnki. mmtamt. 2016. 07. 035 * 100124 TH166 TG659 A Precision Modeling and
Διαβάστε περισσότεραΕΡΓΑΣΙΑ ΜΑΘΗΜΑΤΟΣ: ΘΕΩΡΙΑ ΒΕΛΤΙΣΤΟΥ ΕΛΕΓΧΟΥ ΦΙΛΤΡΟ KALMAN ΜΩΥΣΗΣ ΛΑΖΑΡΟΣ
ΑΡΙΣΤΟΤΕΛΕΙΟ ΠΑΝΕΠΙΣΤΗΜΙΟ ΘΕΣΣΑΛΟΝΙΚΗΣ ΤΜΗΜΑ ΜΑΘΗΜΑΤΙΚΩΝ ΜΕΤΑΠΤΥΧΙΑΚΟ ΠΡΟΓΡΑΜΜΑ ΣΠΟΥΔΩΝ ΘΕΩΡΗΤΙΚΗ ΠΛΗΡΟΦΟΡΙΚΗ ΚΑΙ ΘΕΩΡΙΑ ΣΥΣΤΗΜΑΤΩΝ & ΕΛΕΓΧΟΥ ΕΡΓΑΣΙΑ ΜΑΘΗΜΑΤΟΣ: ΘΕΩΡΙΑ ΒΕΛΤΙΣΤΟΥ ΕΛΕΓΧΟΥ ΦΙΛΤΡΟ KALMAN ΜΩΥΣΗΣ
Διαβάστε περισσότερα3 Frequency Domain Representation of Continuous Signals and Systems
3 Frequency Domain Represenaion of Coninuous Signals and Sysems 3. Fourier Series Represenaion of Periodic Signals............. 2 3.. Exponenial Fourier Series.................... 2 3..2 Discree Fourier
Διαβάστε περισσότεραANSWERSHEET (TOPIC = DIFFERENTIAL CALCULUS) COLLECTION #2. h 0 h h 0 h h 0 ( ) g k = g 0 + g 1 + g g 2009 =?
Teko Classes IITJEE/AIEEE Maths by SUHAAG SIR, Bhopal, Ph (0755) 3 00 000 www.tekoclasses.com ANSWERSHEET (TOPIC DIFFERENTIAL CALCULUS) COLLECTION # Question Type A.Single Correct Type Q. (A) Sol least
Διαβάστε περισσότεραAgent, 2002 Journal of Software /2002/13(08) Vol.13, No.8 ( ( , )
1000-9825/2002/13(08)1637-07 2002 Journal of Sofware Vol13, No8 Agen, (, 210093); (, 210093) E-al: sprng-cong@263ne hp://wwwnjueducn : agen, agen agen, agen - - - - 3 - - - - N(ul-agen ul-ssue negoaon)
Διαβάστε περισσότεραCRASH COURSE IN PRECALCULUS
CRASH COURSE IN PRECALCULUS Shiah-Sen Wang The graphs are prepared by Chien-Lun Lai Based on : Precalculus: Mathematics for Calculus by J. Stuwart, L. Redin & S. Watson, 6th edition, 01, Brooks/Cole Chapter
Διαβάστε περισσότερα( ) , ) , ; kg 1) 80 % kg. Vol. 28,No. 1 Jan.,2006 RESOURCES SCIENCE : (2006) ,2 ,,,, ; ;
28 1 2006 1 RESOURCES SCIENCE Vol. 28 No. 1 Jan. 2006 :1007-7588(2006) 01-0002 - 07 20 1 1 2 (11 100101 ; 21 101149) : 1978 1978 2001 ; 2010 ; ; ; : ; ; 24718kg 1) 1990 26211kg 260kg 1995 2001 238kg( 1)
Διαβάστε περισσότεραStochastic Finite Element Analysis for Composite Pressure Vessel
* ** ** Stochastc Fnte Element Analyss for Composte Pressure Vessel Tae Kyung Hwang Young Dae Doh and Soon Il Moon Key Words : Relablty Progressve Falure Pressure Vessel Webull Functon Abstract ABAQUS
Διαβάστε περισσότερα[1], [2] - (Danfoss, Rexroth, Char-Lynn. [3, 4, 5]), .. [6]. [7]
OTROL. COISSION OF OTORIZATION AND ENERGETICS IN AGRICULTURE 0, Vol. 6, No. 5, 87 98 -,,, 008,.,., e-mal: mosgv@ukr.net. -,... -. :, -,. [],,.,,.., []. - (Danoss, Rexroth, Char-Lynn. [,, 5]),. -,.. [6]..,
Διαβάστε περισσότερα9 /393 / Downloaded from energy.kashanu.ac.r at 5:3 0330 on Saturday October 0th 08 * hajakbar@grad.kashanu.ac.r mohammad@kashanu.ac.r. (shunt-apf) :... PSIM. : * 3... Downloaded from energy.kashanu.ac.r
Διαβάστε περισσότεραStudy on the Strengthen Method of Masonry Structure by Steel Truss for Collapse Prevention
33 2 2011 4 Vol. 33 No. 2 Apr. 2011 1002-8412 2011 02-0096-08 1 1 1 2 3 1. 361005 3. 361004 361005 2. 30 TU746. 3 A Study on the Strengthen Method of Masonry Structure by Steel Truss for Collapse Prevention
Διαβάστε περισσότερα6.1. Dirac Equation. Hamiltonian. Dirac Eq.
6.1. Dirac Equation Ref: M.Kaku, Quantum Field Theory, Oxford Univ Press (1993) η μν = η μν = diag(1, -1, -1, -1) p 0 = p 0 p = p i = -p i p μ p μ = p 0 p 0 + p i p i = E c 2 - p 2 = (m c) 2 H = c p 2
Διαβάστε περισσότεραECE 308 SIGNALS AND SYSTEMS FALL 2017 Answers to selected problems on prior years examinations
ECE 308 SIGNALS AND SYSTEMS FALL 07 Answers to selected problems on prior years examinations Answers to problems on Midterm Examination #, Spring 009. x(t) = r(t + ) r(t ) u(t ) r(t ) + r(t 3) + u(t +
Διαβάστε περισσότεραMotion analysis and simulation of a stratospheric airship
32 11 Vol 32 11 2011 11 Journal of Harbin Engineering University Nov 2011 doi 10 3969 /j issn 1006-7043 2011 11 019 410073 3 2 V274 A 1006-7043 2011 11-1501-08 Motion analysis and simulation of a stratospheric
Διαβάστε περισσότερα2 Composition. Invertible Mappings
Arkansas Tech University MATH 4033: Elementary Modern Algebra Dr. Marcel B. Finan Composition. Invertible Mappings In this section we discuss two procedures for creating new mappings from old ones, namely,
Διαβάστε περισσότεραss rt çã r s t Pr r Pós r çã ê t çã st t t ê s 1 t s r s r s r s r q s t r r t çã r str ê t çã r t r r r t r s
P P P P ss rt çã r s t Pr r Pós r çã ê t çã st t t ê s 1 t s r s r s r s r q s t r r t çã r str ê t çã r t r r r t r s r t r 3 2 r r r 3 t r ér t r s s r t s r s r s ér t r r t t q s t s sã s s s ér t
Διαβάστε περισσότεραA summation formula ramified with hypergeometric function and involving recurrence relation
South Asian Journal of Mathematics 017, Vol. 7 ( 1): 1 4 www.sajm-online.com ISSN 51-151 RESEARCH ARTICLE A summation formula ramified with hypergeometric function and involving recurrence relation Salahuddin
Διαβάστε περισσότεραΑλγόριθμοι και πολυπλοκότητα NP-Completeness (2)
ΕΛΛΗΝΙΚΗ ΔΗΜΟΚΡΑΤΙΑ ΠΑΝΕΠΙΣΤΗΜΙΟ ΚΡΗΤΗΣ Αλγόριθμοι και πολυπλοκότητα NP-Completeness (2) Ιωάννης Τόλλης Τμήμα Επιστήμης Υπολογιστών NP-Completeness (2) x 1 x 1 x 2 x 2 x 3 x 3 x 4 x 4 12 22 32 11 13 21
Διαβάστε περισσότεραA Sequential Experimental Design based on Bayesian Statistics for Online Automatic Tuning. Reiji SUDA,
Bayes, Bayes mult-armed bandt problem Bayes A Sequental Expermental Desgn based on Bayesan Statstcs for Onlne Automatc Tunng Re SUDA, Ths paper proposes to use Bayesan statstcs for software automatc tunng
Διαβάστε περισσότεραPractice Exam 2. Conceptual Questions. 1. State a Basic identity and then verify it. (a) Identity: Solution: One identity is csc(θ) = 1
Conceptual Questions. State a Basic identity and then verify it. a) Identity: Solution: One identity is cscθ) = sinθ) Practice Exam b) Verification: Solution: Given the point of intersection x, y) of the
Διαβάστε περισσότεραIV и. е ые и Си АДИ, ы 5 (51),
IV 493 - «И» Аи - - - - PO - - - Кеые : PO - - - - - ; - И - - - - - - ; - И- - - - - - - - - [] - Веи СиАДИ ы 5 (5) 6 45 - - - (ODE) - - - D- - D - - - - - - - - PO - - - - - - - ( - ) - G - И- f R (
Διαβάστε περισσότεραVol. 31,No JOURNAL OF CHINA UNIVERSITY OF SCIENCE AND TECHNOLOGY Feb
Ξ 31 Vol 31,No 1 2 0 0 1 2 JOURNAL OF CHINA UNIVERSITY OF SCIENCE AND TECHNOLOGY Feb 2 0 0 1 :025322778 (2001) 0120016205 (, 230026) : Q ( m 1, m 2,, m n ) k = m 1 + m 2 + + m n - n : Q ( m 1, m 2,, m
Διαβάστε περισσότεραΤΕΙ ΚΑΒΑΛΑΣ ΣΧΟΛΗ ΤΕΧΝΟΛΟΓΙΚΩΝ ΕΦΑΡΜΟΓΩΝ ΤΜΗΜΑ ΗΛΕΚΤΡΟΛΟΓΙΑΣ ΠΤΥΧΙΑΚΗ ΕΡΓΑΣΙΑ
ΤΕΙ ΚΑΒΑΛΑΣ ΣΧΟΛΗ ΤΕΧΝΟΛΟΓΙΚΩΝ ΕΦΑΡΜΟΓΩΝ ΤΜΗΜΑ ΗΛΕΚΤΡΟΛΟΓΙΑΣ ΠΤΥΧΙΑΚΗ ΕΡΓΑΣΙΑ ΜΕΛΕΤΗ ΦΩΤΟΒΟΛΤΑΙΚΟΥ ΠΑΡΚΟΥ ΜΕ ΟΙΚΙΣΚΟΥΣ ΓΙΑ ΠΑΡΑΓΩΓΗ ΗΛΕΚΤΡΙΚΗΣ ΕΝΕΡΓΕΙΑΣ ΜΕΣΗΣ ΤΑΣΗΣ STUDY PHOTOVOLTAIC PARK WITH SUBSTATIONS
Διαβάστε περισσότεραDesign and Fabrication of Water Heater with Electromagnetic Induction Heating
U Kamphaengsean Acad. J. Vol. 7, No. 2, 2009, Pages 48-60 ก 7 2 2552 ก ก กก ก Design and Fabrication of Water Heater with Electromagnetic Induction Heating 1* Geerapong Srivichai 1* ABSTRACT The purpose
Διαβάστε περισσότεραEvaluation of Expressing Uncertain Causalities as Conditional Causal Possibilities
Evaluaton of Expressng Uncertan Causaltes as Condtonal Causal ossbltes Koch Yamada Department of lannng & Management Scence, agaoa Unversty of Technology eng & Regga (v u u u v v u (v u ) 0 u v V [1] [1]
Διαβάστε περισσότεραEcon 2110: Fall 2008 Suggested Solutions to Problem Set 8 questions or comments to Dan Fetter 1
Eon : Fall 8 Suggested Solutions to Problem Set 8 Email questions or omments to Dan Fetter Problem. Let X be a salar with density f(x, θ) (θx + θ) [ x ] with θ. (a) Find the most powerful level α test
Διαβάστε περισσότεραEstimation for ARMA Processes with Stable Noise. Matt Calder & Richard A. Davis Colorado State University
Estimation for ARMA Processes with Stable Noise Matt Calder & Richard A. Davis Colorado State University rdavis@stat.colostate.edu 1 ARMA processes with stable noise Review of M-estimation Examples of
Διαβάστε περισσότεραΑΝΑΛΥΤΙΚΟΣ ΤΙΜΟΚΑΤΑΛΟΓΟΣ BMW / MINI (Ισχύει από 15/01/2018) ΚΙΒΩΤΙΟ ΤΑΧΥΤΗΤΩΝ ΚΥΒΙΣΜΟΣ ΙΣΧΥΣ (HP)
Υ F21 LCI - Σειρά 1 3θυρη 1W11 120i ΧΚ 1.998 184 131 21.941,48 33.000 1W31 125i ΑΚ 1.998 224 130 26.407,03 42.040 1W91 M140i ΧΚ 2.998 340 179 31.878,02 52.790 1P91 M140i xdrive ΑΚ 2.998 340 169 35.428,74
Διαβάστε περισσότεραderivation of the Laplacian from rectangular to spherical coordinates
derivation of the Laplacian from rectangular to spherical coordinates swapnizzle 03-03- :5:43 We begin by recognizing the familiar conversion from rectangular to spherical coordinates (note that φ is used
Διαβάστε περισσότεραNATIONAL BANK OF POLAND WORKING PAPER No. 86
NATIONAL BANK OF POLAND WORKING PAPER No. 86 Compeiiveness channel in Poland and Slovakia: a pre-emu DSGE analysis Andrzej Torój Warsaw 2 Andrzej Torój Minisry of Finance in Poland andrzej.oroj@mofne.gov.pl)
Διαβάστε περισσότεραTHREE-DIMENSIONAL VISCO-ELASTIC ARTIFICIAL BOUNDARIES IN TIME DOMAIN FOR WAVE MOTION PROBLEMS
6 Vol. No.6 005 ENGNEENG MEHANS Dec. 005 000-4750(005)06-0046-06 * (. 00084. 000) O47.4, P5. A THEE-DMENSONAL VSO-ELAST ATFAL BOUNDAES N TME DOMAN FO WAVE MOTON POBLEMS * LU Jng-bo, WANG Zhen-yu, DU Xu-l,
Διαβάστε περισσότερα8.1 The Nature of Heteroskedasticity 8.2 Using the Least Squares Estimator 8.3 The Generalized Least Squares Estimator 8.
8.1 The Nature of Heteroskedastcty 8. Usng the Least Squares Estmator 8.3 The Generalzed Least Squares Estmator 8.4 Detectng Heteroskedastcty E( y) = β+β 1 x e = y E( y ) = y β β x 1 y = β+β x + e 1 Fgure
Διαβάστε περισσότεραLecture 2. Soundness and completeness of propositional logic
Lecture 2 Soundness and completeness of propositional logic February 9, 2004 1 Overview Review of natural deduction. Soundness and completeness. Semantics of propositional formulas. Soundness proof. Completeness
Διαβάστε περισσότεραd dt S = (t)si d dt R = (t)i d dt I = (t)si (t)i
d d S = ()SI d d I = ()SI ()I d d R = ()I d d S = ()SI μs + fi + hr d d I = + ()SI (μ + + f + ())I d d R = ()I (μ + h)r d d P(S,I,) = ()(S +1)(I 1)P(S +1, I 1, ) +()(I +1)P(S,I +1, ) (()SI + ()I)P(S,I,)
Διαβάστε περισσότεραFractional Colorings and Zykov Products of graphs
Fractional Colorings and Zykov Products of graphs Who? Nichole Schimanski When? July 27, 2011 Graphs A graph, G, consists of a vertex set, V (G), and an edge set, E(G). V (G) is any finite set E(G) is
Διαβάστε περισσότεραA Method for Creating Shortcut Links by Considering Popularity of Contents in Structured P2P Networks
P2P 1,a) 1 1 1 P2P P2P P2P P2P A Method for Creating Shortcut Links by Considering Popularity of Contents in Structured P2P Networks NARISHIGE Yuki 1,a) ABE Kota 1 ISHIBASHI Hayato 1 MATSUURA Toshio 1
Διαβάστε περισσότεραA Bonus-Malus System as a Markov Set-Chain. Małgorzata Niemiec Warsaw School of Economics Institute of Econometrics
A Bonus-Malus System as a Markov Set-Chain Małgorzata Niemiec Warsaw School of Economics Institute of Econometrics Contents 1. Markov set-chain 2. Model of bonus-malus system 3. Example 4. Conclusions
Διαβάστε περισσότεραCite as: Pol Antras, course materials for International Economics I, Spring MIT OpenCourseWare (http://ocw.mit.edu/), Massachusetts
/ / σ/σ σ/σ θ θ θ θ y 1 0.75 0.5 0.25 0 0 0.5 1 1.5 2 θ θ θ x θ θ Φ θ Φ θ Φ π θ /Φ γφ /θ σ θ π θ Φ θ θ Φ θ θ θ θ σ θ / Φ θ θ / Φ / θ / θ Normalized import share: (Xni / Xn) / (XII / XI) 1 0.1 0.01 0.001
Διαβάστε περισσότεραEQUIVALENT MODEL OF HVDC-VSC AND ITS HYBRID SIMULATION TECHNIQUE
7 Vol. 7 No. 003 Power Sytem Technology Fe. 003 000-36730030-0004-05 T7. A 3007 EQIVALENT ODEL OF HVDC-VSC AND ITS HYBRID SILATION TECHNIQE WANG Guan, CAI Ye, ZHANG Gu-n, X Zheng Department of Electrcal
Διαβάστε περισσότεραON NEGATIVE MOMENTS OF CERTAIN DISCRETE DISTRIBUTIONS
Pa J Statist 2009 Vol 25(2), 135-140 ON NEGTIVE MOMENTS OF CERTIN DISCRETE DISTRIBUTIONS Masood nwar 1 and Munir hmad 2 1 Department of Maematics, COMSTS Institute of Information Technology, Islamabad,
Διαβάστε περισσότεραMath 6 SL Probability Distributions Practice Test Mark Scheme
Math 6 SL Probability Distributions Practice Test Mark Scheme. (a) Note: Award A for vertical line to right of mean, A for shading to right of their vertical line. AA N (b) evidence of recognizing symmetry
Διαβάστε περισσότερα1530 ( ) 2014,54(12),, E (, 1, X ) [4],,, α, T α, β,, T β, c, P(T β 1 T α,α, β,c) 1 1,,X X F, X E F X E X F X F E X E 1 [1-2] , 2 : X X 1 X 2 ;
ISSN1000-0054 CN11-2223/N ( ) 2014 54 12 JTsinghuaUniv(Sci& Technol), 2014,Vol.54, No.12 4/20 1529-1533,, (,, (), 100084) [1-2] :,,,,,,,, :, 0.3~ [3] 0.8BLEU,, : ; ; [4], ; :TP391.2 :A, :1000-0054(2014)12-1529-05,
Διαβάστε περισσότεραCyclic or elementary abelian Covers of K 4
Cyclic or elementary abelian Covers of K 4 Yan-Quan Feng Mathematics, Beijing Jiaotong University Beijing 100044, P.R. China Summer School, Rogla, Slovenian 2011-06 Outline 1 Question 2 Main results 3
Διαβάστε περισσότερα2 ~ 8 Hz Hz. Blondet 1 Trombetti 2-4 Symans 5. = - M p. M p. s 2 x p. s 2 x t x t. + C p. sx p. + K p. x p. C p. s 2. x tp x t.
36 2010 8 8 Vol 36 No 8 JOURNAL OF BEIJING UNIVERSITY OF TECHNOLOGY Aug 2010 Ⅰ 100124 TB 534 + 2TP 273 A 0254-0037201008 - 1091-08 20 Hz 2 ~ 8 Hz 1988 Blondet 1 Trombetti 2-4 Symans 5 2 2 1 1 1b 6 M p
Διαβάστε περισσότεραDémographie spatiale/spatial Demography
ΠΑΝΕΠΙΣΤΗΜΙΟ ΘΕΣΣΑΛΙΑΣ Démographie spatiale/spatial Demography Session 1: Introduction to spatial demography Basic concepts Michail Agorastakis Department of Planning & Regional Development Άδειες Χρήσης
Διαβάστε περισσότεραGalatia SIL Keyboard Information
Galatia SIL Keyboard Information Keyboard ssignments The main purpose of the keyboards is to provide a wide range of keying options, so many characters can be entered in multiple ways. If you are typing
Διαβάστε περισσότεραStudies on the Binding Mechanism of Several Antibiotics and Human Serum Albumin
2005 63 Vol. 63, 2005 23, 2169 2173 ACTA CHIMICA SINICA No. 23, 2169 2173 a,b a a a *,a ( a 130012) ( b 133002), 26 K A 1.98 10 4, 1.01 10 3, 1.38 10 3, 5.97 10 4 7.15 10 4 L mol 1, n 1.16, 0.86, 1.19,
Διαβάστε περισσότεραOther Test Constructions: Likelihood Ratio & Bayes Tests
Other Test Constructions: Likelihood Ratio & Bayes Tests Side-Note: So far we have seen a few approaches for creating tests such as Neyman-Pearson Lemma ( most powerful tests of H 0 : θ = θ 0 vs H 1 :
Διαβάστε περισσότεραStudy on Re-adhesion control by monitoring excessive angular momentum in electric railway traction
() () Study on e-adhesion control by monitoring excessive angular momentum in electric railway traction Takafumi Hara, Student Member, Takafumi Koseki, Member, Yutaka Tsukinokizawa, Non-member Abstract
Διαβάστε περισσότεραISM 868 MHz Ceramic Antenna Ground cleared under antenna, clearance area mm x 8.25 mm. Pulse Part Number: W3013
W0 Datasheet version.. Ceramic Antenna. (0/08). Ceramic Antenna Ground cleared under antenna, clearance area 0.80 mm x 8.5 mm. Pulse Part Number: W0 Features - Omni directional radiation - Low profile
Διαβάστε περισσότεραHomomorphism in Intuitionistic Fuzzy Automata
International Journal of Fuzzy Mathematics Systems. ISSN 2248-9940 Volume 3, Number 1 (2013), pp. 39-45 Research India Publications http://www.ripublication.com/ijfms.htm Homomorphism in Intuitionistic
Διαβάστε περισσότεραThe Euler Equations! λ 1. λ 2. λ 3. ρ ρu. E = e + u 2 /2. E + p ρ. = de /dt. = dh / dt; h = h( T ); c p. / c v. ; γ = c p. p = ( γ 1)ρe. c v.
hp://www.nd.ed/~gryggva/cfd-corse/ The Eler Eqaions The Eler Eqaions The Eler eqaions for D flow: + + p = x E E + p where Define E = e + / H = h + /; h = e + p/ Gréar Tryggvason Spring 3 Ideal Gas: p =
Διαβάστε περισσότεραMain source: "Discrete-time systems and computer control" by Α. ΣΚΟΔΡΑΣ ΨΗΦΙΑΚΟΣ ΕΛΕΓΧΟΣ ΔΙΑΛΕΞΗ 4 ΔΙΑΦΑΝΕΙΑ 1
Main source: "Discrete-time systems and computer control" by Α. ΣΚΟΔΡΑΣ ΨΗΦΙΑΚΟΣ ΕΛΕΓΧΟΣ ΔΙΑΛΕΞΗ 4 ΔΙΑΦΑΝΕΙΑ 1 A Brief History of Sampling Research 1915 - Edmund Taylor Whittaker (1873-1956) devised a
Διαβάστε περισσότεραMath221: HW# 1 solutions
Math: HW# solutions Andy Royston October, 5 7.5.7, 3 rd Ed. We have a n = b n = a = fxdx = xdx =, x cos nxdx = x sin nx n sin nxdx n = cos nx n = n n, x sin nxdx = x cos nx n + cos nxdx n cos n = + sin
Διαβάστε περισσότεραAppendix. The solution begins with Eq. (2.15) from the text, which we repeat here for 1, (A.1)
Aenix Aenix A: The equaion o he sock rice. The soluion egins wih Eq..5 rom he ex, which we reea here or convenience as Eq.A.: [ [ E E X, A. c α where X u ε, α γ, an c α y AR. Take execaions o Eq. A. as
Διαβάστε περισσότερα35 90% 30 35 85% 2000 2008 + 2 2008 22-37 1997 26 1953- 2000 556 888 0.63 2001 0.58 2002 0.60 0.55 2004 0.51 2005 0.47 0.45 0.43 2009 0.
184 C913.7 A 1672-616221 2-21- 7 Vol.7 No.2 Apr., 21 1 26 1997 26 25 38 35 9% 8% 3 35 85% 2% 3 8% 21 1 2 28 + 2 1% + + 2 556 888.63 21 572 986.58 22 657 1 97 23 674 1 229.55 24 711 1 48.51 25 771 1 649.47
Διαβάστε περισσότεραISM 900 MHz Ceramic Antenna Ground cleared under antenna, clearance area mm x 8.25 mm. Pulse Part Number: W3012
W0 Datasheet version.. Ceramic Antenna. (0/08). Ceramic Antenna Ground cleared under antenna, clearance area 0.80 mm x 8.5 mm. Pulse Part Number: W0 Features - Omni directional radiation - Low profile
Διαβάστε περισσότεραJordan Form of a Square Matrix
Jordan Form of a Square Matrix Josh Engwer Texas Tech University josh.engwer@ttu.edu June 3 KEY CONCEPTS & DEFINITIONS: R Set of all real numbers C Set of all complex numbers = {a + bi : a b R and i =
Διαβάστε περισσότεραSUPPLEMENTAL INFORMATION. Fully Automated Total Metals and Chromium Speciation Single Platform Introduction System for ICP-MS
Electronic Supplementary Material (ESI) for Journal of Analytical Atomic Spectrometry. This journal is The Royal Society of Chemistry 2018 SUPPLEMENTAL INFORMATION Fully Automated Total Metals and Chromium
Διαβάστε περισσότεραDESIGN OF MACHINERY SOLUTION MANUAL h in h 4 0.
DESIGN OF MACHINERY SOLUTION MANUAL -7-1! PROBLEM -7 Statement: Design a double-dwell cam to move a follower from to 25 6, dwell for 12, fall 25 and dwell for the remader The total cycle must take 4 sec
Διαβάστε περισσότεραJ. of Math. (PRC) u(t k ) = I k (u(t k )), k = 1, 2,, (1.6) , [3, 4] (1.1), (1.2), (1.3), [6 8]
Vol 36 ( 216 ) No 3 J of Mah (PR) 1, 2, 3 (1, 4335) (2, 4365) (3, 431) :,,,, : ; ; ; MR(21) : 35A1; 35A2 : O17529 : A : 255-7797(216)3-591-7 1 d d [x() g(, x )] = f(, x ),, (11) x = ϕ(), [ r, ], (12) x(
Διαβάστε περισσότεραSolutions to the Schrodinger equation atomic orbitals. Ψ 1 s Ψ 2 s Ψ 2 px Ψ 2 py Ψ 2 pz
Solutions to the Schrodinger equation atomic orbitals Ψ 1 s Ψ 2 s Ψ 2 px Ψ 2 py Ψ 2 pz ybridization Valence Bond Approach to bonding sp 3 (Ψ 2 s + Ψ 2 px + Ψ 2 py + Ψ 2 pz) sp 2 (Ψ 2 s + Ψ 2 px + Ψ 2 py)
Διαβάστε περισσότεραMock Exam 7. 1 Hong Kong Educational Publishing Company. Section A 1. Reference: HKDSE Math M Q2 (a) (1 + kx) n 1M + 1A = (1) =
Mock Eam 7 Mock Eam 7 Section A. Reference: HKDSE Math M 0 Q (a) ( + k) n nn ( )( k) + nk ( ) + + nn ( ) k + nk + + + A nk... () nn ( ) k... () From (), k...() n Substituting () into (), nn ( ) n 76n 76n
Διαβάστε περισσότεραMICROMASTER Vector MIDIMASTER Vector
s MICROMASTER Vector MIDIMASTER Vector... 2 1.... 4 2. -MICROMASTER VECTOR... 5 3. -MIDIMASTER VECTOR... 16 4.... 24 5.... 28 6.... 32 7.... 54 8.... 56 9.... 61 Siemens plc 1998 G85139-H1751-U553B 1.
Διαβάστε περισσότεραPhys460.nb Solution for the t-dependent Schrodinger s equation How did we find the solution? (not required)
Phys460.nb 81 ψ n (t) is still the (same) eigenstate of H But for tdependent H. The answer is NO. 5.5.5. Solution for the tdependent Schrodinger s equation If we assume that at time t 0, the electron starts
Διαβάστε περισσότερα!"#$%&'(!"# ! O == N N !"#$% PROGRESSUS INQUISITIONES DE MUTATIONE CLIMATIS
www.clmatechange.cn 11 = 1!"#$% 2015 1 PROGRESSUS INQUISITIONES DE MUTATIONE CLIMATIS Vol. 11 No. 1 January 2015 do:10.3969/j.ssn.1673-1719.2015.01.009,,,.!"#$%&'(!"#=[j].!"#$%, 2015, 11 (1): 61-67!"#$%&'(!"#
Διαβάστε περισσότεραAreas and Lengths in Polar Coordinates
Kiryl Tsishchanka Areas and Lengths in Polar Coordinates In this section we develop the formula for the area of a region whose boundary is given by a polar equation. We need to use the formula for the
Διαβάστε περισσότερα