Faculty

Institution

Unit

Venue

Arie Harel

Associate Professor of Operations Research

CUNY--Baruch College

Affiliations

Department of Information Systems and Statistics

Arie Harel is currently serving as an Information Systems And Statistics Associate Professor of Operations Research at Cuny--Baruch College.

Honors

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Experiences

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Education

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Arie Harel

CUNY--Baruch College

Associate Professor of Operations Research

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applied probability applied mathematics mathematics queueing theory probability theory asymptotic analysis network calculus computer science stochastic process spectral theory erlang delay scalability approximation theory convex analysis numerical algorithms lower bounds systems engineering operations research mathematical optimization mathematical sciences distributed systems performance modeling simple approximations loss formulas loss formulae multiserver queues simple bounds communications systems telecommunication networks networked system design service computing statistical physics statistical mechanics mathematical programming variational analysis variational inequalities network performance performance measurement performance measures distributed computing discrete probability stochastic geometry stochastic phenomena information theory erlang loss formula convexity results single-server queues server utilization general performance measure horizon servers random walk production management stochastic systems management science

Notable Scholarly Works

Notable Federal Grants

Collaborators

Convexity Results for the Erlang Delay and Loss Formulae When the Server Utilization is Held Constant. Operations Research (2011)

communications systemscomputer sciencesystems engineeringscalabilityasymptotic analysisapplied probabilitytelecommunication networksloss formulaenetwork calculusnetworked system designperformance modelingqueueing theoryserver utilizationconvex analysiserlang delaynetwork performance

Sharp and Simple Bounds for the Erlang Delay and Loss Formulae. Queueing Systems (2009)

computer scienceapplied probabilityasymptotic analysislower boundsloss formulaenetwork calculusmathematicsspectral theorysimple boundsstochastic processerlang delayprobability theoryapproximation theorymathematical sciencesnumerical algorithms

Simple Bounds for Closed Queueing Networks. Queueing Systems (1999)

network calculusmathematicsmathematical programmingqueueing theorysimple boundsnetwork analysis

Polling, Greedy and Horizon Servers on a Circle. Operations Research (1995)

computer sciencesystems engineeringscalabilitydistributed systemsdistributed computingqueueing theoryservice computinghorizon servers

Random Walk and the Area Below Its Path. Mathematics of Operations Research (1993)

statistical mechanicsspatial analysisapplied probabilitydiscrete probabilitystochastic geometrystatistical physicsrandom walkstochastic processergodic theoryprobability theorystochastic phenomena

Convexity Properties of the Erlang Loss Formula. Operations Research (1990)

mathematical optimizationapplied probabilityasymptotic analysiserlang loss formulamathematicsvariational inequalitiesvariational analysisconvex analysisprobability theoryspectral theoryapplied mathematicsmathematical sciences

Convexity Results for Single-Server Queues and for Multiserver Queues With Constant Service Times. Journal of Applied Probability (1990)

mathematical optimizationcomputer scienceapplied probabilityscalabilityoperations researchasymptotic analysisconvexity resultsdistributed systemsmathematicsperformance modelingqueueing theoryconvex analysismultiserver queuesprobability theorysingle-server queuesapplied mathematics

Erratum to: Sharp Bounds and Simple Approximations for the Erlang Delay and Loss Formulas. Management Science (1988)

applied probabilityasymptotic analysislower boundssimple approximationsnetwork calculusmathematicsspectral theoryloss formulasstochastic processinformation theoryerlang delayapproximation theoryapplied mathematicsnumerical algorithms

Sharp Bounds and Simple Approximations for the Erlang Delay and Loss Formulas. Management Science (1988)

applied probabilitylower boundssimple approximationsnetwork calculusmathematicsspectral theoryloss formulasstochastic processerlang delayapproximation theoryapplied mathematicsnumerical algorithms

Strong Convexity Results for Queueing Systems. Operations Research (1987)

Arie HarelPaul H. Zipkin

operations researchapplied mathematicsqueueing theory

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Arie Harel

Associate Professor of Operations Research

CUNY--Baruch College

Affiliations

Department of Information Systems and Statistics

Arie Harel is currently serving as an Information Systems And Statistics Associate Professor of Operations Research at Cuny--Baruch College.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Arie Harel

CUNY--Baruch College

Associate Professor of Operations Research

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

Convexity Results for the Erlang Delay and Loss Formulae When the Server Utilization is Held Constant. Operations Research (2011)

Sharp and Simple Bounds for the Erlang Delay and Loss Formulae. Queueing Systems (2009)

Simple Bounds for Closed Queueing Networks. Queueing Systems (1999)

network calculusmathematicsmathematical programmingqueueing theorysimple boundsnetwork analysis

Polling, Greedy and Horizon Servers on a Circle. Operations Research (1995)

computer sciencesystems engineeringscalabilitydistributed systemsdistributed computingqueueing theoryservice computinghorizon servers

Random Walk and the Area Below Its Path. Mathematics of Operations Research (1993)

statistical mechanicsspatial analysisapplied probabilitydiscrete probabilitystochastic geometrystatistical physicsrandom walkstochastic processergodic theoryprobability theorystochastic phenomena

Convexity Properties of the Erlang Loss Formula. Operations Research (1990)

Convexity Results for Single-Server Queues and for Multiserver Queues With Constant Service Times. Journal of Applied Probability (1990)

Erratum to: Sharp Bounds and Simple Approximations for the Erlang Delay and Loss Formulas. Management Science (1988)

Sharp Bounds and Simple Approximations for the Erlang Delay and Loss Formulas. Management Science (1988)

applied probabilitylower boundssimple approximationsnetwork calculusmathematicsspectral theoryloss formulasstochastic processerlang delayapproximation theoryapplied mathematicsnumerical algorithms

Strong Convexity Results for Queueing Systems. Operations Research (1987)

Arie HarelPaul H. Zipkin

operations researchapplied mathematicsqueueing theory

1
2
10 / page