代码搜索:geometric

找到约 804 项符合「geometric」的源代码

代码结果 804
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java pgpoint.java

package postgresql.geometric; import java.awt.Point; import java.io.*; import java.sql.*; import postgresql.util.*; /** * This implements a version of java.awt.Point, except it uses double * to r
www.eeworm.com/read/174160/9605651

m simgeom.m

function [sample] = simgeom(npoints, p) % SIMGEOM random numbers from geometric distribution % pdf p(k)=p(1-p)^k, k=0,1,... % % [sample] = simgeom(npoints, p) % % Inputs: npoints - sample si
www.eeworm.com/read/370047/9621504

m demogeom.m

function demogeom % Demonstration of how to construct a 2D geometric % shape from a piece-wise set of NURBSs % % D.M. Spink % Copyright (c) 2000. coefs = [0.0 7.5 15.0 25.0 35.0 30.0 27.5
www.eeworm.com/read/235380/14072971

m demogeom.m

function demogeom % Demonstration of how to construct a 2D geometric % shape from a piece-wise set of NURBSs % % D.M. Spink % Copyright (c) 2000. coefs = [0.0 7.5 15.0 25.0 35.0 30.0 27.5
www.eeworm.com/read/383526/8940119

m scm_core.m

%SCM_CORE Channel coefficient computation for a geometric channel model % [H DELTA_T FINAL_PHASES FINAL_PHASES_LOS]=SCM_CORE(SCMPAR, LINKPAR, % ANTPAR, BULKPAR, BSGAIN, BSGAIN_LOS, MSGAIN, MSGAI
www.eeworm.com/read/175741/9535003

bas pi_agm.bas

Attribute VB_Name = "Pi_AGM" Attribute VB_Description = "Calculation of pi with the 1976 Salamin-Brent arithmetic-geometric mean (AGM) algorithm." 'Author : Sjoerd.J.Schaper - vspickelen@zonnet.nl
www.eeworm.com/read/359807/10124099

m scm_core.m

%SCM_CORE Channel coefficient computation for a geometric channel model % [H DELTA_T FINAL_PHASES FINAL_PHASES_LOS]=SCM_CORE(SCMPAR, LINKPAR, % ANTPAR, BULKPAR, BSGAIN, BSGAIN_LOS, MSGAIN, MSGAI
www.eeworm.com/read/448315/7535297

m scm_core.m

%SCM_CORE Channel coefficient computation for a geometric channel model % [H DELTA_T FINAL_PHASES FINAL_PHASES_LOS]=SCM_CORE(SCMPAR, LINKPAR, % ANTPAR, BULKPAR, BSGAIN, BSGAIN_LOS, MSGAIN, MSGAI
www.eeworm.com/read/439801/7701610

m scm_core.m

%SCM_CORE Channel coefficient computation for a geometric channel model % [H DELTA_T FINAL_PHASES FINAL_PHASES_LOS]=SCM_CORE(SCMPAR, LINKPAR, % ANTPAR, BULKPAR, BSGAIN, BSGAIN_LOS, MSGAIN, MSGAI
www.eeworm.com/read/136959/13351560

c pi_agm.c

/* ** This method implements the Salamin / Brent / Gauss Arithmetic- ** Geometric Mean pi formula. ** ** Let A[0] = 1, B[0] = 1/Sqrt(2) ** ** Then iterate from 1 to 'n'. ** A[n] = (A[n-1] + B[n-1])/2