% bkwrec.m - order-decreasing backward layer recursion - from a,b to r % % Usage: [r,A,B] = bkwrec(a,b) % % a,b = order-M refl…
Polynomials 源代码
探索多项式(Polynomials)在电子工程中的广泛应用,从信号处理到控制系统设计,掌握这一基础数学工具对于优化算法性能至关重要。本页面汇集了10个精选资源,涵盖理论分析与实践应用案例,帮助您深入理解如何利用多项式解决实际问题,提升系统稳定性与效率。无论是初学者还是经验丰富的工…
% frwrec.m - order-increasing forward layer recursion - from r to A,B % % Usage: [A,B] = frwrec(r) % % r = reflection coeffici…
% bkwrec.m - order-decreasing backward layer recursion - from a,b to r % % Usage: [r,A,B] = bkwrec(a,b) % % a,b = order-M refl…
function yesno = eq(P1,P2) % EQ -- check matrix polynomials for equality % % yesno = (P1 == P2) % yesno = eq(P1,…
function yesno = ne(P1,P2) % NE -- check matrix polynomials for non-equality % % yesno = (P1 ~= P2) % yesno = ne…
function yesno = ne(P1,P2) % NE -- check matrix polynomials for non-equality % % yesno = (P1 ~= P2) % yesno = ne…
// Program: berlmass2.cc --- implement the Berlekamp-Massey algorithm // using arrays, not polynomials // Todd K. Moon #includ…
function yesno = ne(P1,P2) % NE -- check matrix polynomials for non-equality % % yesno = (P1 ~= P2) % yesno = ne…
function yesno = ne(P1,P2) % NE -- check matrix polynomials for non-equality % % yesno = (P1 ~= P2) % yesno = ne…
Q10302: Summation of Polynomials 倒