Approximations for the Erlang Loss Function

Leif Mejlbro

Approximations for the Erlang Loss Function

Leif Mejlbro

Research output: Chapter in Book/Report/Conference proceeding › Article in proceedings › Research › peer-review

Abstract

Theoretically, at least three formulae are needed for arbitrarily good approximates of the Erlang Loss Function. In the paper, for convenience five formulae are presented guaranteeing a relative error <1E-2, and methods are indicated for improving this bound.

Original language	English
Title of host publication	Fourteenth Nordic Teletraffic Seminar
Place of Publication	Lyngby
Publisher	Department of Telecommunications, Technical University of Denmark
Publication date	1998
Pages	90-102
Publication status	Published - 1998
Event	Fourteenth Nordic Teletraffic Seminar - Lyngby Duration: 1 Jan 1998 → …

Conference

Conference	Fourteenth Nordic Teletraffic Seminar
City	Lyngby
Period	01/01/1998 → …

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Cite this

@inproceedings{010354cb7d5547b2a531ade4c4c3e06d,

title = "Approximations for the Erlang Loss Function",

abstract = "Theoretically, at least three formulae are needed for arbitrarily good approximates of the Erlang Loss Function. In the paper, for convenience five formulae are presented guaranteeing a relative error <1E-2, and methods are indicated for improving this bound.",

author = "Leif Mejlbro",

year = "1998",

language = "English",

pages = "90--102",

booktitle = "Fourteenth Nordic Teletraffic Seminar",

publisher = "Department of Telecommunications, Technical University of Denmark",

note = "Fourteenth Nordic Teletraffic Seminar ; Conference date: 01-01-1998",

}

TY - GEN

T1 - Approximations for the Erlang Loss Function

AU - Mejlbro, Leif

PY - 1998

Y1 - 1998

N2 - Theoretically, at least three formulae are needed for arbitrarily good approximates of the Erlang Loss Function. In the paper, for convenience five formulae are presented guaranteeing a relative error <1E-2, and methods are indicated for improving this bound.

AB - Theoretically, at least three formulae are needed for arbitrarily good approximates of the Erlang Loss Function. In the paper, for convenience five formulae are presented guaranteeing a relative error <1E-2, and methods are indicated for improving this bound.

M3 - Article in proceedings

SP - 90

EP - 102

BT - Fourteenth Nordic Teletraffic Seminar

PB - Department of Telecommunications, Technical University of Denmark

CY - Lyngby

T2 - Fourteenth Nordic Teletraffic Seminar

Y2 - 1 January 1998

ER -