代码搜索：Infinity
找到约 1,499 项符合「Infinity」的源代码
代码结果 1,499
www.eeworm.com/read/144399/12797658
m gausslagquad.m
function I = gaussLagQuad(fun,nnode,wtype,varargin)
% gaussLagQuad Gauss-Laguerre quadrature for integrals on [0,infinity)
%
% Synopsis: I = gaussLagQuad(fun,node)
% I = gaussLagQuad(
www.eeworm.com/read/144399/12797691
m quadtoinfinity.m
function Isum = quadToInfinity(fun,a,dx0,tol,method)
% quadToInfinity Integral from a to infinity evaluated as sum of integrals
% Size of subintervals increases geometrically. Sum
www.eeworm.com/read/172012/9726696
m gausslagquad.m
function I = gaussLagQuad(fun,nnode,wtype,varargin)
% gaussLagQuad Gauss-Laguerre quadrature for integrals on [0,infinity)
%
% Synopsis: I = gaussLagQuad(fun,node)
% I = gaussLagQuad(
www.eeworm.com/read/172012/9726719
m quadtoinfinity.m
function Isum = quadToInfinity(fun,a,dx0,tol,method)
% quadToInfinity Integral from a to infinity evaluated as sum of integrals
% Size of subintervals increases geometrically. Sum
www.eeworm.com/read/122603/14679886
h constants.h
#define ALL_DHCP_AGENTS "ff02::1:2"
#define ALL_DHCP_SERVERS "ff05::1:3"
#define CLIENT_PORT 546
#define AGENT_PORT 547
#define INFINITY 99999
#define MEGA 1000000
#define MIN_MESSAGE_SIZE 576
#d
www.eeworm.com/read/411301/11249010
h constants.h
#define ALL_DHCP_AGENTS "ff02::1:2"
#define ALL_DHCP_SERVERS "ff05::1:3"
#define CLIENT_PORT 546
#define AGENT_PORT 547
#define INFINITY 99999
#define MEGA 1000000
#define MIN_MESSAGE_SIZE 576
#d
www.eeworm.com/read/359538/10140373
m ssmpc_costfunction.m
%%% Given a model x = Ax + Bu
%%% control u = -Kx + c
%%% cost function J = sum xQx + uRu (sum to infinity)
%%%
%%% Then the cost function reduces to
%%% J = cSc + unconstrai
www.eeworm.com/read/349699/10803813
m ssmpc_costfunction.m
%%% Given a model x = Ax + Bu
%%% control u = -Kx + c
%%% cost function J = sum xQx + uRu (sum to infinity)
%%%
%%% Then the cost function reduces to
%%% J = cSc + unconstrai
www.eeworm.com/read/306748/13738917
readme
This suite of C language elementary functions offers support for
not-a-number (NaN) and infinity rules, subnormal numbers, and minus
zero as described by IEEE standard 754 and the Numerical C Extensi
www.eeworm.com/read/219596/14874253
m ssmpc_costfunction.m
%%% Given a model x = Ax + Bu
%%% control u = -Kx + c
%%% cost function J = sum xQx + uRu (sum to infinity)
%%%
%%% Then the cost function reduces to
%%% J = cSc + unconstrai