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A characteristic property of orthogonal pencils of coaxal circles from the standpoint of conformal mapping

100%

Haruki H.

Annales Polonici Mathematici

|

1975-1976

|

tom 31

|

nr 2

171-177

2

An equivalent property to Ivory's theorem from the standpoint of conformal mapping

83%

Haruki H.

Annales Polonici Mathematici

|

1977

|

tom 34

|

nr 3

233-242

3

A functional equation arising from the Joukowski transformation

67%

Haruki H.

Annales Polonici Mathematici

|

1985

|

tom 45

|

nr 2

185-191

4

On entire functions which transform straight lines into parabolas

67%

Haruki H.

Colloquium Mathematicum

|

1975-1976

|

tom 34

|

nr 1

121-125

5

On a generalization of Hille's functional equation

67%

Haruki H.

Annales Polonici Mathematici

|

1979

|

tom 36

|

nr 2

205-211

6

On the equivalence of Hille's and Robinson's functional equations

67%

Haruki H.

Annales Polonici Mathematici

|

1973

|

tom 28

|

nr 3

261-264

7

On a metrical theorem in geometry of circles

51%

Haruki H.

Colloquium Mathematicum

|

1972

|

tom 25

|

nr 1

99-102

8

On a theorem of inversive geometry

51%

Haruki H.

Annales Polonici Mathematici

|

1980

|

tom 38

|

nr 2

163-168

9

On a conformal-mapping property

51%

Haruki H.

Annales Polonici Mathematici

|

1984

|

tom 44

|

nr 1

39-44

Ograniczanie wyników

7 Annales Polonici Mathematici

2 Colloquium Mathematicum

9 Haruki H.

1 1985

1 1984

1 1980

1 1979

1 1977

2 1975

1 1973

1 1972

A characteristic property of orthogonal pencils of coaxal circles from the standpoint of conformal mapping

An equivalent property to Ivory's theorem from the standpoint of conformal mapping

A functional equation arising from the Joukowski transformation

On entire functions which transform straight lines into parabolas

On a generalization of Hille's functional equation

On the equivalence of Hille's and Robinson's functional equations

On a metrical theorem in geometry of circles

On a theorem of inversive geometry

On a conformal-mapping property