代码搜索：evaluate
找到约 3,619 项符合「evaluate」的源代码
代码结果 3,619
www.eeworm.com/read/466694/7031467
m gkifit.m
function y=gkifit(d,s,b,m,bands);
%function y=gkifit(d,s,b,m,bands);
%
% Evaluate the fit to the GKI at bands
%
% For more info, read README
%
% Michael Small
% ensmall@polyu.edu.hk
% 28/2/02
h2=ban
www.eeworm.com/read/254517/7072428
m chebpoly.m
% CHEBPOLY Evaluate Chebyshev polynomial
%
% [Y]=CHEBPOLY(N, X) Evaluates the Nth Chebyshev polynomial at X
function Y = chebpoly(N,X)
X = X(:).';
T(1,:) = X;
T(2,:) =
www.eeworm.com/read/165343/7143970
mag erase.mag
// test the erasure decoder
F := FiniteField(16);
R := PolynomialRing(F);
Gamma := (1-a^6*x)*(1-a^7*x);
t := 3;
f := 2;
j1 := 7;
j2 := 6;
Y1 := a^j1;
Y2 := a^j2;
rt := a^5*x^11 + a^6*x^9 + a^
www.eeworm.com/read/458493/7295669
m fx3n.m
function [f,dfdx] = fx3n(x)
% fx3n Evaluate f(x) = x - x^(1/3) - 2 and dfdx for Newton algorithm
f = x - x.^(1/3) - 2;
dfdx = 1 - (1/3)*x.^(-2/3);
www.eeworm.com/read/458493/7295754
m rhsdecay.m
function dydt = rhsDecay(t,y,flag,alpha)
% rhsDecay Evaluate rhs of dy/dt = -alpha*y with a variable alpha.
% "flag" parameter is required for compatability with ode45
dydt = -alpha*y;
www.eeworm.com/read/458493/7295807
m expmx2.m
function y = expmx2(x)
% expmx2 Evaluate exp(-x^2), where x is a scalar or vector
y = exp(-x.^2);
www.eeworm.com/read/458488/7296094
m fx3n.m
function [f,dfdx] = fx3n(x)
% fx3n Evaluate f(x) = x - x^(1/3) - 2 and dfdx for Newton algorithm
f = x - x.^(1/3) - 2;
dfdx = 1 - (1/3)*x.^(-2/3);
www.eeworm.com/read/458488/7296130
m rhsdecay.m
function dydt = rhsDecay(t,y,flag,alpha)
% rhsDecay Evaluate rhs of dy/dt = -alpha*y with a variable alpha.
% "flag" parameter is required for compatability with ode45
dydt = -alpha*y;
www.eeworm.com/read/458488/7296183
m expmx2.m
function y = expmx2(x)
% expmx2 Evaluate exp(-x^2), where x is a scalar or vector
y = exp(-x.^2);
www.eeworm.com/read/454211/7396371
m rosenbrockeval.m
function [val] = rosenbrockEval(sol)
[m,n] = size(sol);
f = zeros(m,n-1);
for i = 1:n-1
f(:,i) = 100.*(sol(:,i+1)-sol(:,i).^2).^2+(sol(:,i)-1).^2; %calculation of Rosenbrock function
end;