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Most memorable titles
22
What would you want to see at the Museum of Mathematics?
19
Why not evaluate integrals using ODE-solvers?
14
Notable mathematics during World War II
10
Numerical Differentiation. What is the best method?
8
Examples of great mathematical writing
7
Visualizing Orthogonal Polynomials
7
Generalized trigonometric functions $Cos(n) v$ and $Sin(n) v$.
7
The Riemann’s Zeta Function represented as a continued fraction and a question of convergence.
6
Jokes in the sense of Littlewood: examples? (3)
5
Pade approximant to exponential function
5
Why were matrix determinants once such a big deal?
4
Efficiently computing a matrix’s induced p-norm
4
evaluating an integral related to the volume of Hessenberg orthogonal matrices
4
A question regarding polynomials whose roots satisfy certain algebraic relation
4
Orthogonal polynomials/functions on the interval [0,1] but with same weight as Gegenbauer polynomials
4
Fast trace of inverse of a square matrix
3
How do eigenvectors and eigenvalues change when we remove a row/column pair of a matrix?
3
roots of polynomial with matrix coefficients
3
Padé approximation - usability in iterative algorithms
3
How to tell if two random polynomials are identical
3
Closed form for an orthogonal polynomial integral?
2
What is the best algorithm to find the smallest nonzero Eigenvalue of a symmetric matrix?
2
Simple/efficient representation of Stirling numbers of the first kind
2
What are some applications of other fields to mathematics?
2
Optimum small number for numerical differentiation
2
Simultaneously orthogonally transform two SPD matrices to tridiagonal form?
2
Is there a generalization of Floquet theory to elliptic functions?
2
Evaluating a limit similar to the Euler constant
2
Square root of non-positive definite matrix
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