代码搜索：interpolating
找到约 168 项符合「interpolating」的源代码
代码结果 168
www.eeworm.com/read/360770/10078971
m e424.m
%----------------------------------------------------------------------
% Example 4.2.4: Lagrange Interpolating Polynomials
%-----------------------------------------------------------
www.eeworm.com/read/448535/7531450
m neville.m
function y = neville(x, X, Y)
%
% Neville's algorithm for computing a value for an interpolating polynomial
% y = NEVILLE(x,X,Y) takes the (xi,yi) coordinate pairs in the
% vectors X and Y and co
www.eeworm.com/read/324048/13293247
m makeddbdryfilter.m
function [LEFilt,REFilt] = MakeDDBdryFilter(D)
% MakeDDBdryFilter -- Edge filters, Interpolating (Deslauriers-Dubuc) Refinement
% Usage
% [LEFilt,REFilt] = MakeDDBdryFilter(D)
% Inputs
%
www.eeworm.com/read/409626/11317612
m showint.m
% Script showint.m
% Plot of the function 1/(1 + x^2) and its
% interpolating polynomial of degree n.
m = input('Enter number of interpolating polynomials ');
for k=1:m
n = input('Enter d
www.eeworm.com/read/409626/11317661
m showint.m
% Script showint.m
% Plot of the function 1/(1 + x^2) and its
% interpolating polynomial of degree n.
m = input('Enter number of interpolating polynomials ');
for k=1:m
n = input('Enter d
www.eeworm.com/read/247600/12639272
m f3_3.m
function f3_3(p,x)
[curve, goodness] = fit(K,L,Q,'pchipinterp');
curve = fit(K,L,Q,'exp1','Startpoint',p0)
% Q=p(1)*K.^p(2)&L.^p(3);
%
% fits a cubic interpolating spline through xdata and y
www.eeworm.com/read/201202/15413537
sci makeddbdryfilter.sci
function [LEFilt,REFilt] = MakeDDBdryFilter(D)
// MakeDDBdryFilter -- Edge filters, Interpolating (Deslauriers-Dubuc) Refinement
// Usage
// [LEFilt,REFilt] = MakeDDBdryFilter(D)
// Inputs
/
www.eeworm.com/read/190158/8446933
c delay.c
#define NFRAC 5
#define TRUE 1
#define FALSE 0
#define M1 -4
#define M2 3
/* five fractional delays calculated over an 8 point interpolation */
/* (-4 to 3) */
static float frac[NFRAC] = {0
www.eeworm.com/read/190158/8446988
c ldelay.c
#define NFRAC 5
#define TRUE 1
#define FALSE 0
#define M1 -20
#define M2 19
/* five fractional delays calculated over a 40 point interpolation */
/* (-20 to 19) */
static float frac[NFRAC]
www.eeworm.com/read/427216/8965788
m snakeindex.m
function y = snakeindex(IDX)
% SNAKEINDEX Create index for adpative interpolating the snake
% y = snakeindex(IDX)
%
N = length(IDX);
y=1:0.5:N+0.5;
x=1:N;
y(2*x(IDX==0))=[];