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Acronyms that contain the term l-function 

What does l-function mean? This page is about the various possible meanings of the acronym, abbreviation, shorthand or slang term: l-function.

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Probability Density Function

Academic & Science » Mathematics

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PFTS

Pulmonary Function Tests

Medical » Physiology

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RBF

Radial Basis Function

Academic & Science » Physics

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RBF

Radial Basis Function

Academic & Science » Mathematics

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PDF

Probability Distribution Function

Academic & Science » Mathematics

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PSF

Point Spread Function

Sports

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MF

Multi-Function

Computing » Drivers

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CDF

Cumulative Distribution Function

Academic & Science » Mathematics

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QFD

Quality Function Deployment

Academic & Science » Electronics

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LFT

Liver Function Test

Medical » Physiology

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LFT

Liver Function Test

Medical » Laboratory

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MFC

Multi Function Center

Computing » Networking

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PFT

Pulmonary Function Test

Medical » Laboratory

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MTF

Modulation Transfer Function

Academic & Science » Mathematics

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MTF

Modulation Transfer Function

Academic & Science » Physics

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MTF

Modulation Transfer Function

Academic & Science » Electronics

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LFA

Lymphocyte Function Associated

Medical » Physiology

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CF

Control Function

Computing » General Computing

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LFT

Liver Function Test

Medical » Oncology

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LF

Loss of Function

Medical » Physiology

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MFP

Multi-Function Printer

Computing » Drivers

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UDF

User Defined Function

Computing » Assembly

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ERFC

Complementary ERror Function

Academic & Science » Electronics

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DCF

Distributed Coordination Function

Computing » Telecom

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EOF

Empirical Orthogonal Function

Academic & Science » Ocean Science

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What does l-function mean?

L-function
In mathematics, an L-function is a meromorphic function on the complex plane, associated to one out of several categories of mathematical objects. An L-series is a Dirichlet series, usually convergent on a half-plane, that may give rise to an L-function via analytic continuation. The Riemann zeta function is an example of an L-function, and one important conjecture involving L-functions is the Riemann hypothesis and its generalization. The theory of L-functions has become a very substantial, and still largely conjectural, part of contemporary analytic number theory. In it, broad generalisations of the Riemann zeta function and the L-series for a Dirichlet character are constructed, and their general properties, in most cases still out of reach of proof, are set out in a systematic way. Because of the Euler product formula there is a deep connection between L-functions and the theory of prime numbers.

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