Pages that link to "Item:Q1379595"
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The following pages link to The Bernstein and Skitovič-Darmois characterization theorems for Gaussian distributions on groups, symmetric spaces, and quantum groups (Q1379595):
Displaying 16 items.
- Skitovich-Darmois theorem for discrete and compact totally disconnected abelian groups (Q399644) (← links)
- Independence of linear forms with random coefficients (Q866948) (← links)
- The Heyde theorem for locally compact abelian groups (Q973945) (← links)
- On the Skitovich-Darmois theorem for some locally compact abelian groups (Q1621493) (← links)
- On the Ghurye-Olkin-Zinger theorem (Q2253980) (← links)
- Independent linear forms on the group \(\Omega_p\) (Q2297312) (← links)
- On a characterization of idempotent distributions on discrete fields and on the field of \(p\)-adic numbers (Q2360643) (← links)
- On a characterization theorem for locally compact Abelian groups (Q2581021) (← links)
- On Geary's theorem for the field of \(p\)-adic numbers (Q2631197) (← links)
- On groups for which the Bernstein characterization of a Gaussian distribution is valid (Q2755322) (← links)
- The generalization of the Kac-Bernstein theorem (Q2772033) (← links)
- Gaussian distributions, Jacobi group, and Siegel-Jacobi space (Q2939205) (← links)
- Independent linear forms on connected Abelian groups (Q3082489) (← links)
- Bernstein Gaussian Distributions on Groups (Q3834775) (← links)
- On a characterization of convolutions of Gaussian and Haar distributions (Q4916111) (← links)
- Independent Linear Statistics on the Cylinders (Q5255337) (← links)