«DISTRÁ»に関連するルーマニア語の本
以下の図書目録から
distráの使いかたを見つけましょう。
distráに関する本とルーマニア語文献で使われた文脈を提供するための簡単な抜粋文。
1
Bounded and Compact Integral Operators - Pagina 90
Now let X > dist(Ra, K(X,Y)). Then by Lemma 2.1.1, there exists P e JFr(X, Y) such that |Ro – P|| < A. By virtue of Lemma 4 for e = (A – |Rø – P||)/2 there are Te Pr(X, Y) and [a, 8 C (0, Co) such that (2.1.2) and (2.1.3) hold. From (2.1.2) we obtain ...
David E. Edmunds, Vakhtang Kokilashvili, Alexander Meskhi,
2013
2
Boundary Elements: An Introductory Course - Pagina 229
... 1+AL*(2*ETA1*RD1**2+2*ETA1)—FA*ETA1)*2*GE/(DE*RA**2)*0ME(I)*SQRT(AX 2**2+AY**2) S211=S211+(2*DIST/RA*(AL*RD2-4*RD1**2*RD2)+4*XNU*ETA1*RD1*RD2+AL*2 ...
C. A. Brebbia, J. Dominguez,
1996
3
Distributed Computing and Networking: 14th International ...
If dist(ra, rall) > 0" in the graph G for any two subsequent requests ra e p: and ra '1 e P'. we fix r = ro and r = ra '1. ii. if dist(ra, ra '1) < a." " in the graph G for any two subsequent requests ra e p: and ra '1 € p: , then according to Lemma.[3] there ...
Davide Frey, Michel Raynal, Saswati Sarkar,
2013
4
The Boundary Element Method For Engineers - Pagina 156
C. A. Brebbia. D222 = D222 + (AL*RD2 + 2*RD2**3)/(DE*RA)*OME(I)*SQRT(AX**2 + 1 AY««2) S1 11 =S1 11 + (2*DIST/RA*(AL*RD1 + XNU*2*RD1 -4*RD1**3) + 1 4*XNU*ETA1*RD1**2+ AL*(2*ETA1 *RD1 **2 + 2*ETA1) - FA»ETA1) 2 ...
5
The Observer's Sky Atlas: With 50 Star Charts Covering the ...
With 50 Star Charts Covering the Entire Sky Erich Karkoschka. NEBULA Position v-Mag. Size Shape Type Vis. Dist. R.A. Dec. 281 .. Cas 7e 14/u' 20' o Ern DN 7000ly 0°52°f8 56°60 457 Cas 6% 11 12 (I) r DC 8000 1 19.6 58.27 559 .. Cas E 8 ...
6
MDR's School Directories, 1997-98 - Pagina 164
Dooa/Monert Sch Dist Rl 6 4 Doss, Leigh/Sfurgeon Sch Dist RS 67 9 Doss, TimMteoo City Sch Dist 7 80 54 Dougherty, Freddie/Mansfe« Soft Qsr RA 85 121 Dougherty, William/CaUao Sch Dist CS 6,83 65 Douglas, Jerry/Diamond Sch Dist RA ...
Market Data Retrieval,
1998
7
Distributed Computing: 26th International Symposium, DISC ...
26th International Symposium, DISC 2012, Salvador, Brazil, October 16-18, 2012, Proceedings Marcos K. Aguilera. dist(ra ,rb) if dir = 1 and (2d mod 1) = dist(rb ,ra )=1 − dist(ra ,rb) if dir = −1. Moreover rb started its movement in direction −dir.
8
Principles of Distributed Systems: 12th International ... - Pagina 160
In particular, that radius is equal to min(εr/(k+1)(k+ 2),dist(r a ,rb)/(k+ 1)(k+ 2),dist(rb, projrc)/(k+1)(k+2)), which is less than dist(r a ,rb)/k, and also less than dist(rb, projrc)/k, where projrc is the projection of robot rc on the y−axis of rb. Hence, the ...
Theodore P. Baker, Alain Bui, Sebastien Tixeuil,
2008
9
Orthogonal Arrays: Theory and Applications - Pagina 245
The condition is that, if dist(Ra, Rb) = h, then the number of c e {1, ..., N} such that dist(Ra, Rc) = i and dist(Rb, Rc) = j is independent of a, be {1, ..., N} (but may depend on h, i, j), for all h, i,j € {0, ...,k}. Association schemes are of great importance ...
A.S. Hedayat, N.J.A. Sloane, John Stufken,
2012
10
Uch Tepe: Technical reports - Pagina 132
Schaf: Epistr cf S/Z: Ra,prox;Ul' Ziege: Hu-Corp Schwein: Kalotte', juv; Hu, dist; Ra-Corp Lot 73,Locus 5, 1. VA. Corridor. Schaf: Hu, dist; Tal Lot 125*, Locus 48, 2. VIA Corridor. Onager, Phal 1 ant Rind: Mt' Gazelle: Ti-Corp Schwein: Max' 9 Lot ...