Pages that link to "Item:Q1359637"
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The following pages link to Log-convex solutions to the functional equation \(f(x+1)=g(x)f(x):\Gamma\)-type functions (Q1359637):
Displaying 18 items.
- Analytic summability of real and complex functions (Q505340) (← links)
- Matrix solutions of the functional equation of the gamma function (Q579547) (← links)
- Log-convex solutions of the second order to the functional equation \(f(x+1)=g(x)f(x)\) (Q878509) (← links)
- Extension theorems for integral representations of solutions of a functional equation (Q916921) (← links)
- Einbettungen von log \(\Gamma\) durch Scharen spezieller Krull- Normallösungen. (Imbeddings of log \(\Gamma\) by families of special Krull normal solutions) (Q1067121) (← links)
- Bernstein-gamma functions and exponential functionals of Lévy processes (Q1663907) (← links)
- Density solutions to a class of integro-differential equations (Q1674377) (← links)
- New characterizations of completely monotone functions and Bernstein functions, a converse to Hausdorff's moment characterization theorem (Q1713872) (← links)
- Turán inequalities and complete monotonicity for a class of entire functions (Q1980941) (← links)
- Upper bounds for analytic summand functions and related inequalities (Q2054761) (← links)
- Extinction time of non-Markovian self-similar processes, persistence, annihilation of jumps and the Fréchet distribution (Q2315144) (← links)
- Geometrically convex solutions of a generalized gamma functional equation (Q2354652) (← links)
- The log-Lévy moment problem via Berg–Urbanik semigroups (Q3298531) (← links)
- On the law of homogeneous stable functionals (Q4629951) (← links)
- Spectral expansions of non-self-adjoint generalized Laguerre semigroups (Q5063334) (← links)
- Inequalities arising from generalized Euler-Type constants motivated by limit summability of functions (Q5223514) (← links)
- Remarks on the functional equation \(f(x+1) = g(x)f(x)\) and a uniqueness theorem for the gamma function (Q6114134) (← links)
- A generalization of Bohr-Mollerup's theorem for higher order convex functions: a tutorial (Q6130585) (← links)