Wyniki wyszukiwania

1

Factorization through Hilbert space and the dilation of L(X,Y)-valued measures

100%

Mandrekar V., P.

Studia Mathematica

|

1993

|

tom 107

|

nr 2

101-113

EN

We present a general necessary and sufficient algebraic condition for the spectral dilation of a finitely additive L(X,Y)-valued measure of finite semivariation when X and Y are Banach spaces. Using our condition we derive the main results of Rosenberg, Makagon and Salehi, and Miamee without the assumption that X and/or Y are Hilbert spaces. In addition we relate the dilation problem to the problem of factoring a family of operators through a single Hilbert space.

2

Domains of attraction of stable measures on a Hilbert space

70%

Kuelbs J., Mandrekar V.

Studia Mathematica

|

1974

|

tom 50

|

nr 2

149-162

3

Singular invariant measures on the line

60%

Mandrekar V., Nadkarni M., Patil D.

Studia Mathematica

|

1970

|

tom 35

|

nr 1

1-13

4

Stable probability measures on Banach spaces

60%

Kumar A., Mandrekar V.

Studia Mathematica

|

1972

|

tom 42

|

nr 2

133-144

5

Lévy-Khinchine representation and Banach spaces of type and cotype

50%

Hamedani G. G., Mandrekar V.

Studia Mathematica

|

1979-1980

|

tom 66

|

nr 3

299-306

6

Central limit problem for symmetric case: Convergence to non-Gaussian laws

41%

Mandrekar V., Zinn J.

Studia Mathematica

|

1980

|

tom 67

|

nr 3

279-296

Ograniczanie wyników

6 Studia Mathematica

6 Mandrekar V.

1 Hamedani G. G.

1 Kuelbs J.

1 Kumar A.

1 Nadkarni M.

1 P.

1 Patil D.

1 Zinn J.

1 1993

2 1980

1 1974

1 1972

1 1970

Factorization through Hilbert space and the dilation of L(X,Y)-valued measures

Domains of attraction of stable measures on a Hilbert space

Singular invariant measures on the line

Stable probability measures on Banach spaces

Lévy-Khinchine representation and Banach spaces of type and cotype

Central limit problem for symmetric case: Convergence to non-Gaussian laws