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Warning, `i` is implicitly declared local to procedure `CN` - Maple Help
... modify the global variable , must be declared global. (2.9). > > (2.10). > f:=proc(a) local x; x:=x+a end proc;. (2.11). Call . > (2.12). Note that changes. > ...
Special Functions - Maple Help
... cn, dn, ..., dc functions, JacobiSN(z,k), JacobiCN(z,k), JacobiDN(z,k) ... x) = KelvinBer(nu, z)-I*KelvinBei(nu, x) = The Kelvin Ker and Kei functions ...
Import - Maple Help
... <cn id='id2' type='integer'>2</cn><ci id='id3'>b</ci></apply></apply> ... x − cos ⁡ x &comma; x = 0 .. π 2. <math xmlns='http://www.w3.org/1998/Math ...
MathML - Maple Help
... 1998/Math/MathML'> <apply id='id5'> <times/> <cn id='id1' type='integer'>4</cn> <apply id='id4'> <cos id='id2'/> <ci id='id3'>x</ci> </apply> </apply> </math> ...
Jacobian elliptic functions sn, cn and dn of complex argument ...
Help. NAG[s21cbc] NAG[nag_jacobian_elliptic] - Jacobian elliptic functions sn, cn ... (x), x) = sqrt(1-k( (the complementary modulus). Examples. > z := -2 +3*I:
Export - Maple Help
... x</ci> </bvar> <lowlimit> <cn id='id1' type='integer'>0</cn> </lowlimit> <uplimit> <apply id='id4'> <times/> <cn id='id2' type='rational'> 1 <sep/> 2 </cn>
Enhanced Packages Part 1 - Maple Help
... (x) + Math.sin(x)); } }. •. The Maple try statement is recognized by ... cn = JacobiCN(x,k), dn = JacobiDN(x,k) ):. > ode := diff(y(x),x$2) - (2*P + B)*y(x): ...
tensor/lin_com - Help
... cN. -. algebraic coefficients in the linear combination to be formed. T1, T2 ... (x, T1, T2, z, T3). SUM := TABLE([compts = matrix([[x*a,. (1). Form the ...
ComplexBox/EvaluatePolynomial - Maple Help
... cn ]) EvaluatePolynomial( a , [ c0, c1, ..., cn ], precopt ... We first use simple evaluation using the regular arithmetic operators. > poly := 292 + 72*x ...
dperiodic_sols - Maple Help
... x ) Parameters lode - linear ODE in diff form v ... cn , and dn functions. •. The dperiodic_sols(lode, v) and dperiodic_sols(coeff_list, x) calling ...

 

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