Searched refs:zeta (Results 1 - 11 of 11) sorted by relevance

/barrelfish-2018-10-04/usr/bench/rcce/lu/
H A Dexact.c11 double xi, eta, zeta; local
15 zeta = ( double ) (k - 1) / (nz0 - 1);
21 + ce(m,4) * zeta
24 + ce(m,7) * zeta * zeta
27 + ce(m,10) * zeta * zeta * zeta
30 + ce(m,13) * zeta * zeta * zet
[all...]
H A Dsetiv.c25 double xi, eta, zeta; local
32 zeta = ( (double) (k-1) ) / (nz-1);
50 pzeta = (1.0 - zeta) * ue_ij1(m) + zeta * ue_ijnz(m);
H A Derhs.c18 double xi, eta, zeta; local
38 zeta = ( (double)(k-1) ) / ( nz - 1 );
49 + ce(m,4) * zeta
52 + ce(m,7) * zeta * zeta
55 + ce(m,10) * zeta * zeta * zeta
58 + ce(m,13) * zeta * zeta * zet
[all...]
/barrelfish-2018-10-04/usr/bench/rcce/bt/
H A Dexact_solution.c5 void exact_solution(double xi,double eta,double zeta,double dtemp[]) { argument
11 // this function returns the exact solution at point xi, eta, zeta
21 zeta*(ce(m,4) + zeta*(ce(m,7) + zeta*(ce(m,10) +
22 zeta*ce(m,13))));
H A Dinitialize.c16 double xi, eta, zeta, Pface[5*3*2], Pxi, Peta, local
48 zeta = (double)(k) * dnzm1;
57 exact_solution((double)(ix-1), eta, zeta,
62 exact_solution(xi, (double)(iy-1) , zeta,
76 Pzeta = zeta * Pface(m,3,2) +
77 (1.0e0-zeta) * Pface(m,3,1);
104 zeta = (double)(k) * dnzm1;
108 exact_solution(xi, eta, zeta, temp);
125 zeta = (double)(k) * dnzm1;
129 exact_solution(xi, eta, zeta, tem
[all...]
H A Derror.c23 double xi, eta, zeta, u_exact[5], rms_work[5], local
33 zeta = (double)(k) * dnzm1;
40 exact_solution(xi, eta, zeta, u_exact);
H A Dexact_rhs.c15 double dtemp[5], xi, eta, zeta, dtpp; local
43 zeta = (double)(k+cell_low(3,c)) * dnzm1;
50 exact_solution(xi, eta, zeta, dtemp);
145 zeta = (double)(k+cell_low(3,c)) * dnzm1;
152 exact_solution(xi, eta, zeta, dtemp);
244 // zeta-direction flux differences
252 zeta = (double)(k+cell_low(3,c)) * dnzm1;
254 exact_solution(xi, eta, zeta, dtemp);
H A Dheader.h219 extern void exact_solution(double xi,double eta,double zeta,double dtemp[]);
/barrelfish-2018-10-04/usr/bench/bomp_benchmark/
H A Dcg.c109 double zeta; local
167 zeta = randlc( &tran, amult );
201 zeta = 0.0;
217 c zeta = shift + 1/(x.z)
254 zeta = 0.0;
277 c zeta = shift + 1/(x.z)
298 zeta = SHIFT + 1.0 / norm_temp11;
304 /* printf(" iteration ||r|| zeta\n"); */
306 /* printf(" %5d %20.14e%20.13e\n", it, rnorm, zeta); */
336 if (fabs(zeta
[all...]
/barrelfish-2018-10-04/usr/eclipseclp/Contrib/
H A Dxml_utilities.pl473 "Zeta"-[918], % greek capital letter zeta, U+0396
474 "zeta"-[950], % greek small letter zeta, U+03B6 ISOgrk3
/barrelfish-2018-10-04/lib/tommath/
H A Dtommath.tex3034 chosen such that $\zeta$ is easy to compute and the resulting system of equations easy to reduce. Here, the points $\zeta_{0}$,
3411 multiplications to find the $\zeta$ relations, squaring operations are performed instead.

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