[CAS problem] High-precision operations in numerical solution equations
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04-03-2020, 05:29 AM
Post: #4
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RE: [CAS problem] High-precision operations in numerical solution equations
(04-02-2020 12:00 PM)parisse Wrote: Your guess is at a singularity of the tan function (k*pi+pi/2), it's not surprising. You should rewrite your equation with atan About function header replacement, such as defining an anonymous function, f = lambda x, y: x + y,list(a,b)=[a,b] I want f to act on list (a, b) and replace list with f. Replace list (a, b) with f (a, b). A bit more complicated, such as list (list (a, b) ...), I want to replace the innermost list with f. Based on your ideas, I wrote a bit of code. Code: plotlist((lambda l:map(range(0,length(l)-1),lambda index:(l[index])^2*sin(l[index+1]-(l[index]))))([seq(fsolve(equal(x,atan(x)+k*π),equal(x,(k+0.5)*π)),equal(k,1 .. 10000))])) Got the error storm graph。 study hard, improve every day |
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[CAS problem] High-precision operations in numerical solution equations - yangyongkang - 04-01-2020, 01:03 PM
RE: [CAS problem] High-precision operations in numerical solution equations - Albert Chan - 04-01-2020, 06:14 PM
RE: [CAS problem] High-precision operations in numerical solution equations - parisse - 04-02-2020, 12:00 PM
RE: [CAS problem] High-precision operations in numerical solution equations - yangyongkang - 04-03-2020 05:29 AM
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