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15
294
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Asymptotic behavior of $R(4,k)$.

Published on
#proof-explanation #asymptotics #approximation #estimation #ramsey-theory
474
Views

Upper and lower bounds for Lambert W function

Published on
#approximation #upper-lower-bounds #lambert-w
480
Views

Approximation of $\Big[\Gamma(1+x)\Big]^{-1}$ for $0 \leq x \leq 1$ (for the art for art's sake).

Published on
#definite-integrals #approximation #gamma-function
98
Views

Approximating an integral involving a decaying exponential.

Published on
#definite-integrals #physics #approximation
855
Views

Approximate piecewise constant function with continuous function

Published on
#real-analysis #approximation
94
Views

Infinite Power Tower approximation: float error?

Published on
#exponentiation #approximation #tetration #power-towers
277
Views

Relationship between a Banach Space $X$ and its bidual $X^{**}$

Published on
#functional-analysis #approximation #weak-convergence #weak-topology #reflexive-space
89
Views

Set of Orthogonal Polynomials over $[-a,a]$ That Has "Good" Approximating Power

Published on
#fourier-series #approximation #approximation-theory #orthogonal-polynomials
49
Views

Another matrix property question: eigenvalues of a matrix

Published on
#matrices #eigenvalues-eigenvectors #approximation
95
Views

Approximating the integral $\int_0^1 \frac{x}{1+x^8} dx$

Published on
#integration #inequality #definite-integrals #approximation
157
Views

Approximating the integral $\int_1^\frac{3}{2}\frac{\ln(x+1)-\ln(2)}{x-1}dx$ to accuracy of $0.001$

Published on
#approximation #approximate-integration
269
Views

Improving an approximation for the inverse of the Riemann–Siegel θ-function

Published on
#complex-analysis #approximation #riemann-zeta #laurent-series
190
Views

An Exercise About Best Approximation in Hilbert Space

Published on
#functional-analysis #hilbert-spaces #approximation
115
Views

Approximating polyhedral dice using polynomials of dice

Published on
#probability-distributions #polynomials #approximation #dice
29
Views

Approximating a simple function of 6 variables as any function of 2 compositions of them

Published on
#taylor-expansion #approximation

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