Pages that link to "Item:Q2801910"

The following pages link to Degree of Approximation of $$f\in L[0,\infty )$$  by Means of Fourier–Laguerre Series (Q2801910):

Displaying 12 items.

• Error estimation of functions by Fourier-Laguerre polynomials using matrix-Euler operators (Q275636) (← links)
• Some inverse theorems for approximation of functions by the Fourier-Laguerre sums (Q619478) (← links)
• Approximation of analytic functions by Laguerre functions (Q648211) (← links)
• Pointwise convergence of Fourier-Laguerre series of integrable functions (Q1673569) (← links)
• Approximation of functions by Fourier-Laguerre sums (Q1907396) (← links)
• A study on degree of approximation by \((E,1)\) summability means of the Fourier-Laguerre expansion (Q1958071) (← links)
• \(H^2\)-norms of partial sums of the Fourier series in the Laguerre basis for bounded holomorphic functions (Q2230621) (← links)
• Uniform approximation in \(L[0, \infty)\)-space by Cesàro means of Fourier-Laguerre series (Q2676832) (← links)
• On approximate properties of Fourier series by systems of rational functions on the real axis and some applications (Q2703340) (← links)
• On the degree of approximation to a function by \((N,p,q)_k\) \((C,1)\) means of its Fourier Laguerre series (Q2797414) (← links)
• (Q3742058) (← links)
• Approximation of functions belonging to<i>L</i>[0, ∞) by product summability means of its Fourier-Laguerre series (Q4966836) (← links)