On a functional differential equation of determinantal type

H W  Braden; J G B  Byatt-Smith

On a functional differential equation of determinantal type

H W Braden, J G B Byatt-Smith

School of Mathematics

Research output: Contribution to journal › Article › peer-review

Abstract

We solve the functional equations

[GRAPHICS]

for suitable functions f, g and h subject to x + y + z = 0. These equations essentially characterise the Weierstrass rho-function and its degenerations.

Original language	English
Pages (from-to)	463-470
Number of pages	8
Journal	Bulletin of the london mathematical society
Volume	31
Publication status	Published - Jul 1999

Keywords

STATE WAVE-FUNCTION

Cite this

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title = "On a functional differential equation of determinantal type",

abstract = "We solve the functional equations[GRAPHICS]for suitable functions f, g and h subject to x + y + z = 0. These equations essentially characterise the Weierstrass rho-function and its degenerations.",

keywords = "STATE WAVE-FUNCTION",

author = "Braden, {H W} and Byatt-Smith, {J G B}",

year = "1999",

month = jul,

language = "English",

volume = "31",

pages = "463--470",

journal = "Bulletin of the london mathematical society",

issn = "0024-6093",

publisher = "Oxford University Press",

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T1 - On a functional differential equation of determinantal type

AU - Braden, H W

AU - Byatt-Smith, J G B

PY - 1999/7

Y1 - 1999/7

N2 - We solve the functional equations[GRAPHICS]for suitable functions f, g and h subject to x + y + z = 0. These equations essentially characterise the Weierstrass rho-function and its degenerations.

AB - We solve the functional equations[GRAPHICS]for suitable functions f, g and h subject to x + y + z = 0. These equations essentially characterise the Weierstrass rho-function and its degenerations.

KW - STATE WAVE-FUNCTION

M3 - Article

VL - 31

SP - 463

EP - 470

JO - Bulletin of the london mathematical society

JF - Bulletin of the london mathematical society

SN - 0024-6093

ER -

On a functional differential equation of determinantal type

Abstract

Keywords

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Cite this