The following pages link to On the universal functions (Q1685953):
Displaying 26 items.
- On quasi-universal word functions (Q290002) (← links)
- Coincidence of some classes of universal functions (Q731460) (← links)
- On unconditional and absolute convergence of the Haar series in the metric of \(L^p[0,1]\) with \(0<p<1 \) (Q820458) (← links)
- On universal functions (Q1089116) (← links)
- On doubly universal functions (Q1697430) (← 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 existence and structure of universal functions (Q2243840) (← links)
- A continuous function with universal Fourier series on a given closed set of Lebesgue measure zero (Q2297375) (← links)
- Universal functions for classes \(L^p[0,1)^2, p\in (0,1),\) with respect to the double Walsh system (Q2329009) (← links)
- On Fourier series almost universal in the class of measurable functions (Q2676603) (← links)
- On almost universal double Fourier series (Q2689286) (← links)
- On some classes of universal functions (Q3148716) (← links)
- (Q3677913) (← links)
- (Q4252799) (← links)
- On Universal Primitive Functions (Q4299237) (← links)
- ON UNIVERSAL ELEMENTS FOR SOME FAMILIES OF FUNCTIONS (Q4824798) (← links)
- UNIVERSALITY THEOREMS FOR SOME COMPOSITE FUNCTIONS (Q5011605) (← links)
- (Q5100147) (← links)
- Functions with universal Fourier-Walsh series (Q5122434) (← links)
- Universal functions are automatically universal in the sense of Menchoff (Q5297062) (← links)
- Universal Fourier series (Q5918929) (← links)
- Elementary construction of universal functions on open sets (Q5942148) (← links)
- On the uniform convergence of spherical partial sums of Fourier series by the double Walsh system (Q6193807) (← links)
- Functions almost universal in the sense of signs with respect to the trigonometric system and the Walsh system (Q6576789) (← links)
