Pages that link to "Item:Q1012748"

The following pages link to On orthogonal series universal in \(L^p_{[0,1]},p>0\) (Q1012748):

Displaying 17 items.

• On the universal function for the class \(L^{p}[0,1]\), \(p\in (0,1)\) (Q255882) (← links)
• On universal functions and series (Q1093823) (← links)
• An orthonormed system (Q1398510) (← links)
• Universality systems in \(L^p\), \(1\leq p< 2\) (Q1603029) (← links)
• Universal function for a weighted space \(L^1_{\mu}[0,1]\) (Q1683283) (← links)
• Quasiuniversal Fourier-Walsh series for the classes \(L^p[0, 1]\), \(p > 1\) (Q1991798) (← links)
• Functions, universal with respect to the classical systems (Q2193459) (← links)
• Universal functions with respect to the double Walsh system for classes of integrable functions (Q2204114) (← links)
• Functions universal with respect to the Walsh system (Q2227016) (← links)
• On the structure of universal functions for classes $L^p[0,1)^2$, $p\in(0,1)$, with respect to the double Walsh system (Q2314367) (← links)
• Universal functions for classes \(L^p[0,1)^2, p\in (0,1),\) with respect to the double Walsh system (Q2329009) (← links)
• On complex universal series (Q2848840) (← links)
• On the representation of functions by orthogonal series in weighted $L^p$ spaces (Q4241760) (← links)
• The structure of universal functions for $ L^p$-spaces, $ p\in(0,1)$ (Q4568557) (← links)
• (Q4828782) (← links)
• On the existence of universal functions with respect to the double Walsh system for classes of integrable functions (Q5126657) (← links)
• On the existence and structure of universal functions for weighted spaces \(L^1_\mu [0,1]\) (Q6147681) (← links)