Sum of series with differentaition
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%% I am try to sum a series with respect to k, where function f has 2*k-1 times derivative too. As below program i am using and then error occured.
sysms k t
f = zeta(2*k)*(4^k-2)/4^k*diff(t^(-1/2),t,2*k-1)
pretty(f)
F = symsum(f,k,1,10)
%% I am facing error as
%%Error using sym/diff (line 71)
%%The second and third arguments must either be variables or a variable and a nonnegative integer specifying the number of differentiations.
%%Error in main (line 13)
%%f = zeta(2*k)*(4^k-2)/4^k*diff(t^(-1/2),t,2*k-1)
0 Kommentare
Antworten (1)
John D'Errico
am 5 Feb. 2019
There is no reason to use symsum on this.
syms t
f = sym(0);
for k = 1:10
f = f + zeta(2*k).*(4.^k-2)/4.^k*diff(t^(-1/2),t,2*k-1);
end
vpa(f,5)
ans =
- 0.41123/t^(3/2) - 1.7757/t^(7/2) - 29.105/t^(11/2) - 1051.8/t^(15/2) - 67239.0/t^(19/2) - 6.7119e6/t^(23/2) - 9.6501e8/t^(27/2) - 1.8891e11/t^(31/2) - 4.8314e13/t^(35/2) - 1.5642e16/t^(39/2)
diff cannot handle a sumbolic order of dfferentiation anyway, so a simple loop is entirely adequate.
3 Kommentare
Walter Roberson
am 6 Feb. 2019
your y is an expression not a variable . you cannot differentiate with respect to an expression
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