Wyniki wyszukiwania

1

Artykuł dostępny w postaci pełnego tekstu - kliknij by otworzyć plik

Correction to the paper "On the continuous dependence of local analytic solutions of a functional equation on given functions''

100%

Matkowski J.

Annales Polonici Mathematici

|

1972

|

tom 26

|

nr 2

219

2

On the continuous dependence of local analytic solutions of the functional equation in the non-uniqueness case

100%

Matkowski J.

Annales Polonici Mathematici

|

1970-1971

|

tom 24

|

nr 3

319-326

3

Subadditive functions and partial converses of Minkowski's and Mulholland's inequalities

84%

Matkowski J., Świątkowski T.

Fundamenta Mathematicae

|

1993

|

tom 143

|

nr 1

75-85

EN

Let ϕ be an arbitrary bijection of $ℝ_+$. We prove that if the two-place function $ϕ^{-1}[ϕ (s)+ϕ (t)]$ is subadditive in $ℝ^2_+$ then $ϕ $ must be a convex homeomorphism of $ℝ_+$. This is a partial converse of Mulholland's inequality. Some new properties of subadditive bijections of $ℝ_+$ are also given. We apply the above results to obtain several converses of Minkowski's inequality.

4

On the continuous dependence of local analytic solutions of a functional equation on given functions

84%

Matkowski J.

Annales Polonici Mathematici

|

1970-1971

|

tom 24

|

nr 1

21-26

5

Uniformly continuous composition operators in the space of functions of two variables of bounded $\varphi$-variation in the sense of Wiener

68%

Guerrero J. A., Matkowski J., Merentes N.

Commentationes Mathematicae

|

2010

|

tom 50

|

nr 1

EN

Assume that the generator of a Nemytskii composition operator is a function of three variables: the first two real and third in a closed convex subset of a normed space, with values in a real Banach space. We prove that if this operator maps a certain subset of the Banach space of functions of two real variables of bounded Wiener $\varphi$-variation into another Banach space of a similar type, and is uniformly continuous, then the one-sided regularizations of the generator are affine in the third variable.

6

On the existence of a convex solution of the functional equation φ(x) = h(x,φ[f(x)])

68%

Kominek Z., Matkowski J.

Annales Polonici Mathematici

|

1974-1975

|

tom 30

|

nr 1

1-4

7

On the continuous dependence of solutions of a functional equation on given functions

67%

Matkowski J.

Annales Polonici Mathematici

|

1970

|

tom 23

|

nr 1

37-40

8

Solutions of a functional equation in a special class of functions

59%

Kuczma M., Matkowski J.

Annales Polonici Mathematici

|

1972

|

tom 26

|

nr 3

287-293

9

On meromorphic solutions of a functional equation, II

59%

Matkowski J.

Annales Polonici Mathematici

|

1970-1971

|

tom 24

|

nr 3

313-318

10

On meromorphic solutions of a functional equation

59%

Matkowski J.

Annales Polonici Mathematici

|

1969-1970

|

tom 22

|

nr 3

303-311

11

On Lipschitzian solutions of a functional equation

59%

Matkowski J.

Annales Polonici Mathematici

|

1973

|

tom 28

|

nr 2

135-139

Ograniczanie wyników

9 Annales Polonici Mathematici

1 Commentationes Mathematicae

1 Fundamenta Mathematicae

11 Matkowski J.

1 Guerrero J. A.

1 Kominek Z.

1 Kuczma M.

1 Merentes N.

1 Świątkowski T.

1 2010

1 1993

1 1974

1 1973

2 1972

2 1971

3 1970

Correction to the paper "On the continuous dependence of local analytic solutions of a functional equation on given functions''

On the continuous dependence of local analytic solutions of the functional equation in the non-uniqueness case

Subadditive functions and partial converses of Minkowski's and Mulholland's inequalities

On the continuous dependence of local analytic solutions of a functional equation on given functions

Uniformly continuous composition operators in the space of functions of two variables of bounded \(\varphi\)-variation in the sense of Wiener

On the existence of a convex solution of the functional equation φ(x) = h(x,φ[f(x)])

On the continuous dependence of solutions of a functional equation on given functions

Solutions of a functional equation in a special class of functions

On meromorphic solutions of a functional equation, II

On meromorphic solutions of a functional equation

On Lipschitzian solutions of a functional equation