Wyniki wyszukiwania

1

Geometry of Banach spaces and biorthogonal systems

100%

Dilworth S. J., Girardi M., Johnson W. B.

Studia Mathematica

|

2000

|

tom 140

|

nr 3

243-271

EN

A separable Banach space X contains $ℓ_1$ isomorphically if and only if X has a bounded fundamental total $wc_{0}*$-stable biorthogonal system. The dual of a separable Banach space X fails the Schur property if and only if X has a bounded fundamental total $wc_{0}*$-biorthogonal system.

2

The $l^{n}_{1}$ problem and degrees of non-reflexivity

100%

Davis W. J., Johnson W. B., Lindenstrauss J.

Studia Mathematica

|

1976

|

tom 55

|

nr 2

123-140

3

On the existence of fundamental and total founded biorthogonal systems in Banach spaces

99%

Davis W. J., Johnson W. B.

Studia Mathematica

|

1973

|

tom 45

|

nr 2

173-179

4

On ω*-basic sequences and their applications to the study of Banach spaces

99%

Johnson W. B., Rosenthal H. P.

Studia Mathematica

|

1972

|

tom 43

|

nr 1

77-92

5

Factorizations of natural embeddings of $l^{n}_{p}$ into $L_{r}$, I

87%

Figiel T., Johnson W. B., Schechtman G.

Studia Mathematica

|

1988

|

tom 89

|

nr 1

79-103

6

Complementably universal Banach spaces

62%

Johnson W. B., Szankowski A.

Studia Mathematica

|

1976

|

tom 58

|

nr 1

91-97

Ograniczanie wyników

6 Studia Mathematica

6 Johnson W. B.

2 Davis W. J.

1 Dilworth S. J.

1 Figiel T.

1 Girardi M.

1 Lindenstrauss J.

1 Rosenthal H. P.

1 Schechtman G.

1 Szankowski A.

1 2000

1 1988

2 1976

1 1973

1 1972

Geometry of Banach spaces and biorthogonal systems

The $l^{n}_{1}$ problem and degrees of non-reflexivity

On the existence of fundamental and total founded biorthogonal systems in Banach spaces

On ω*-basic sequences and their applications to the study of Banach spaces

Factorizations of natural embeddings of $l^{n}_{p}$ into $L_{r}$, I

Complementably universal Banach spaces