Definition of Meromorphic

1. Adjective. (complex analysis) (Of a function) which is a ratio of two holomorphic functions. ¹

¹ Source: wiktionary.com

Definition of Meromorphic

1. [adj]

Lexicographical Neighbors of Meromorphic

merogonial
merogonic
merogonies
merohedral
merohedrally
merohedric
merohedry
meroistic
merome
meromelia
meromes
meromicrosomia
meromictic
meromictic lake
meromorphic (current term)
meromorphically
meromorphy
meromyosin
meromyosins
meron
merons
meronts
meronym
meronymic
meronymies
meronymous
meronyms
meronymy

Literary usage of Meromorphic

Below you will find example usage of this term as found in modern and/or classical literature:

1. Topics in the Geometric Theory of Linear Systems by Robert Hermann (1984)
"Let S be a Riemann surface, and let f be a meromorphic function on S. At a point pE 5, with analytic coordinate z valid in a neighborhood of p with z(p) = 0 ..."

2. The Madison Colloquium 1913 by Leonard Eugene Dickson, William Fogg Osgood (1914)
"THE REPRESENTATION OF CERTAIN meromorphic FUNCTIONS AS QUOTIENTS In his ... A function meromorphic in such a region can be expressed as the quotient of two ..."

3. Theory of Functions of a Complex Variable by Andrew Russell Forsyth (1893)
"All the integrals of meromorphic functions that have been consider have been taken along complete curves: it is necessary to refer to integrals along curves ..."

4. An Introduction to the Theory of Multiply Periodic Functions by Henry Frederick Baker (1907)
"The aggregate of single- valued meromorphic functions of Ul, ... And in particular, a single-valued meromorphic function of UL, ..., Un which is periodic ..."

5. International Trade and Core Labour Standards by OECD Staff, Organization For Economic Cooperat OECD (2000)
"Let M be a general complex manifold and / : M — > P1 (C) a meromorphic mapping. We will see that /may be naturally identified with a meromorphic function on ..."

6. A Treatise on the Theory of Functions by James Harkness, Frank Morley (1893)
"Two meromorphic functions 7t(z) and ^i(z), which have the same zeros and the same infinities, with the same orders of multiplicity, are in a constant ratio ..."

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