Wyniki wyszukiwania

1

Product rule and chain rule estimates for the Hajłasz gradient on doubling metric measure spaces

100%

Gatto A., Segovia C.

Colloquium Mathematicum

|

2006

|

tom 105

|

nr 1

19-24

EN

We use the Calderón Maximal Function to prove the Kato-Ponce Product Rule Estimate and the Christ-Weinstein Chain Rule Estimate for the Hajłasz gradient on doubling measure metric spaces.

2

Behaviour of $L^{r}$-Dini singular integrals in weighted $L^{1}$ spaces

80%

Capri O. N., Segovia C.

Studia Mathematica

|

1989

|

tom 92

|

nr 1

21-36

3

Artykuł dostępny w postaci pełnego tekstu - kliknij by otworzyć plik

Convergence of truncated singular integrals with two weights

70%

De Rosa L., Segovia C.

Colloquium Mathematicum

|

1990

|

tom 60-61

|

nr 2

579-592

4

Weighted norm inequalities relating the $g*_{λ}$ and the area functions

50%

Aguilera N., Segovia C.

Studia Mathematica

|

1977

|

tom 61

|

nr 3

293-303

5

Singular integrals on generalized Lipschitz and Hardy spaces

50%

Macías R. A., Segovia C.

Studia Mathematica

|

1979

|

tom 65

|

nr 1

55-75

6

Weighted norm inequalities for parabolic fractional integrals

50%

Macías R. A., Segovia C.

Studia Mathematica

|

1977

|

tom 61

|

nr 3

279-291

7

On the area function of Lusin

40%

Segovia C.

Studia Mathematica

|

1969

|

tom 33

|

nr 3

311-343

Ograniczanie wyników

5 Studia Mathematica

2 Colloquium Mathematicum

7 Segovia C.

2 Macías R. A.

1 Aguilera N.

1 Capri O. N.

1 De Rosa L.

1 Gatto A.

1 2006

1 1990

1 1989

1 1979

2 1977

1 1969

Product rule and chain rule estimates for the Hajłasz gradient on doubling metric measure spaces

Behaviour of $L^{r}$-Dini singular integrals in weighted $L^{1}$ spaces

Convergence of truncated singular integrals with two weights

Weighted norm inequalities relating the $g*_{λ}$ and the area functions

Singular integrals on generalized Lipschitz and Hardy spaces

Weighted norm inequalities for parabolic fractional integrals

On the area function of Lusin