28

Answers
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1
Understanding the inverse Laplace transform of a function with essential singularities
5
What is the easiest randomized algorithm to motivate to the layperson?
5
Elementary+Short+Useful
4
Undefined gamma function problem
1
Fourier Series application for dissertation
2
The Frechet derivative and Lagrange multipliers on Banach spaces
3
magic square in the complex plane with equal integrals along every horizontal, vertical and diagonal
6
Examples of non-metrizable spaces
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Theorems that are ‘obvious’ but hard to prove
4
When I can safely assume that a function is a Laplace transform of other function?
13
Undergraduate math research
2
The maximum of a real trigonometric polynomial
1
Coefficients of holomorphic functions defined by Borel probability measures on the unit disc
2
Why isn’t the theorem of approximation applicable in Banach spaces?
1
Continuous + holomorphic on a dense open => holomorphic?
2
analytic continuations
4
Why linear algebra is fun!(or ?)
0
On linear independence of exponentials
9
Yet another ‘roadmap’ style request- a second bite of the cherry
5
“Slap your forehead” moments- Greatest Hits
2
A Learning Roadmap request: From high-school to mid-undergraduate studies
4
Splines, harmonic analysis, singular integrals.
3
Demystifying complex numbers
3
If the fourier transformed of f is odd, is f odd?
1
Existence of weak limits
4
Weighted Hardy Inequality for bounded domains
4
Does this sequence span $L^2$?
3
What are your experiences of handouts in mathematics lectures?