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15
Math.TechQA.Club
2013-07-11 08:37:01
1.7k
Views
Some doubts regarding half range cosine series.
Published on
11 Jul 2013 - 8:37
#fourier-series
#self-learning
35
Views
Am I understanding this integration right?
Published on
11 Jul 2013 - 9:41
#integration
#fourier-series
#self-learning
1.2k
Views
Complex form of Fourier Series
Published on
12 Jul 2013 - 11:53
#integration
#reference-request
#fourier-series
#self-learning
113
Views
Confused between multiple representations of Fourier Series' formula
Published on
09 Apr 2026 - 14:13
#complex-numbers
#fourier-series
#self-learning
72
Views
Contour integration of complex number confuses me, still.
Published on
12 Jul 2013 - 17:57
#complex-analysis
#integration
#complex-numbers
#self-learning
#contour-integration
148
Views
Contour Integration of Complex Numbers -- question 1
Published on
13 Jul 2013 - 6:33
#complex-analysis
#self-learning
#contour-integration
8.2k
Views
Preparing for Mathematics Olympiad
Published on
14 Jul 2013 - 1:03
#reference-request
#soft-question
#contest-math
#self-learning
20.6k
Views
What is a harmonic complex function?
Published on
08 Apr 2026 - 18:23
#complex-analysis
#self-learning
#harmonic-functions
#partial-derivative
624
Views
Journals or Magazines on Study Skills or How to Study Math
Published on
04 Apr 2026 - 0:13
#reference-request
#soft-question
#education
#self-learning
303
Views
Learning Fourier Integral
Published on
09 Apr 2026 - 10:01
#integration
#fourier-analysis
#self-learning
661
Views
A 'complicated' integral: $ \int \limits_{-\infty}^{\infty}\frac{\sin(x)}{x}$
Published on
17 Jul 2013 - 20:01
#calculus
#integration
#definite-integrals
#improper-integrals
#self-learning
308
Views
Solving partial fraction involving complex numbers
Published on
09 Apr 2026 - 2:20
#complex-numbers
#self-learning
#partial-fractions
3.2k
Views
Differential topology book
Published on
18 Jul 2013 - 13:42
#reference-request
#differential-topology
#self-learning
5.1k
Views
Math Subjects that are prerequisites to Finite Element Method
Published on
19 Jul 2013 - 3:10
#partial-differential-equations
#numerical-methods
#self-learning
50
Views
Prove that there exist a function $g(s,t)$ continuously dif on $B_r(s_0,t_0)$ s.t. $x_0=g(s_0,t_0)$ and $x^2+s^2+t^2=1$ for $x=g(s,t)$
Published on
19 Jul 2013 - 10:22
#calculus
#real-analysis
#analysis
#self-learning
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