代码搜索：Lagrangian
找到约 54 项符合「Lagrangian」的源代码
代码结果 54
www.eeworm.com/read/338369/3318133
m lagrangian_fun_log.m
function L = Lagrangian_Fun_Log(w, N, aimFair, aveSNR, lambda)
[T F] = T_F_w_Log(w, N, aimFair, aveSNR);
L = T + lambda .* F;
www.eeworm.com/read/338369/3318154
m lagrangian_fun_jain.m
function L = Lagrangian_Fun_Jain(w, N, aimFair, aveSNR, lambda)
[T F] = T_F_w_Jain(w, N, aimFair, aveSNR);
L = T + lambda .* F;
www.eeworm.com/read/338369/3318166
m lagrangian_fun_gini.m
function L = Lagrangian_Fun_Gini(w, N, aimFair, aveSNR, lambda)
[T F] = T_F_w_Gini(w, N, aimFair, aveSNR);
L = T + lambda .* F;
www.eeworm.com/read/338369/3318263
m lagrangian_fun_log.m
function L = Lagrangian_Fun_Log(w, N, aimFair, mean, sigma, lambda)
[T F] = T_F_w_Log(w, N, aimFair, mean, sigma);
L = T + lambda .* F;
www.eeworm.com/read/338369/3318284
m lagrangian_fun_jain.m
function L = Lagrangian_Fun_Jain(w, N, aimFair, mean, sigma, lambda)
[T F] = T_F_w_Jain(w, N, aimFair, mean, sigma);
L = T + lambda .* F;
www.eeworm.com/read/338369/3318297
m lagrangian_fun_gini.m
function L = Lagrangian_Fun_Gini(w, N, aimFair, mean, sigma, lambda)
[T F] = T_F_w_Gini(w, N, aimFair, mean, sigma);
L = T + lambda .* F;
www.eeworm.com/read/427511/8938506
m polyinterp.m
function v = polyinterp(x,y,u)
%POLYINTERP Polynomial interpolation.
% v = POLYINTERP(x,y,u) computes v(j) = P(u(j)) where P is the
% polynomial of degree d = length(x)-1 with P(x(i)) = y(i).
www.eeworm.com/read/167116/9980409
m polyinterp.m
function v = polyinterp(x,y,u)
%POLYINTERP Polynomial interpolation.
% v = POLYINTERP(x,y,u) computes v(j) = P(u(j)) where P is the
% polynomial of degree d = length(x)-1 with P(x(i)) = y(i).
%
www.eeworm.com/read/166823/9996353
m yangtiaofinal.m
%姓名：汪建强 学号：1050729035 班级：B0507291
clear
A=ones(1,21);
B=ones(1,21);
X=sym('X');
J=1;F=0;
%--------------------------------------------------------------------------
for K=2:0.1:4 %---求解拟合前函数的值
www.eeworm.com/read/464335/7165216
m polyinterp.m
function v = polyinterp(x,y,u)
%POLYINTERP Polynomial interpolation.
% v = POLYINTERP(x,y,u) computes v(j) = P(u(j)) where P is the
% polynomial of degree d = length(x)-1 with P(x(i)) = y(i).