Search

Robert J Vanderbei

age ~68

from Belle Mead, NJ

Also known as:
  • Bob J Vanderbei
  • Rob J Vanderbei
  • Robert J Vanderbel
Phone and address:
82 Montfort Dr, Montgomery, NJ 08502
908-359-5371

Robert Vanderbei Phones & Addresses

  • 82 Montfort Dr, Belle Mead, NJ 08502 • 908-359-5371
  • Morganville, NJ
  • Grand Rapids, MI
  • Somerset, NJ

Work

  • Position:
    Professional/Technical

Education

  • Degree:
    Associate degree or higher

Isbn (Books And Publications)

Linear Programming: Foundations and Extensions

view source

Author
Robert J. Vanderbei

ISBN #
0792373421

Linear Programming: Foundations and Extensions

view source

Author
Robert J. Vanderbei

ISBN #
0792381416

Linear Programming: Foundations and Extensions

view source

Author
Robert J. Vanderbei

ISBN #
0792398041

Us Patents

  • Methods And Apparatus For Efficient Resource Allocation

    view source
  • US Patent:
    49243861, May 8, 1990
  • Filed:
    Jul 13, 1987
  • Appl. No.:
    7/072943
  • Inventors:
    Barry A. Freedman - Lincroft NJ
    Marc S. Meketon - Middletown NJ
    Robert J. Vanderbei - Morganville NJ
  • Assignee:
    American Telephone and Telegraph Company - New York NY
  • International Classification:
    G06F 1520
  • US Classification:
    364402
  • Abstract:
    A method and apparatus for optimizing resource allocations is disclosed which utilizes the Karmarkar algorithm to proceed in the interior of the solution space polytope. The values of the allocation variables are limited by upper and lower bounds, either individually or collectively with the same common bound. Each successive approximation of the solution point, and the polytope, are normalized such that the solution point is at the center of the normalized polytope using a diagonal matrix of the current solution point. The objective function is then projected into the normalized space and the next step is taken in the interior of the polytope, in the direction of steepest-descent of the objective function gradient and of such a magnitude as to remain within the interior of the polytope. The process is repeated until the optimum solution is closely approximated. The resulting algorithm steps are advantageously applied to linear programming problems which involve allocations which are simultaneously dependent on a large number of constraints, problems which might otherwise involve excessive amounts of computation time.
  • Methods And Apparatus For Efficient Resource Allocation

    view source
  • US Patent:
    47440260, May 10, 1988
  • Filed:
    Apr 11, 1986
  • Appl. No.:
    6/851120
  • Inventors:
    Robert J. Vanderbei - Red Bank NJ
  • Assignee:
    American Telephone and Telegraph Company, AT&T Bell Laboratories - Murray Hill NJ
  • International Classification:
    G06F 1520
    H04Q 366
    H04M 700
  • US Classification:
    364402
  • Abstract:
    A method and apparatus for optimizing resource allocations is disclosed which utilizes the Karmarkar algorithm to proceed in the interior of the solution space polytope. At least one allocation variable is assumed to be unconstrained in value. Each successive approximation of the solution point, and the polytope, are normalized such that the solution is at the center of the normalized polytope using a diagonal matrix of the current solution point. The objective function is then projected into the normalized space and the next step is taken in the interior of the polytope, in the direction of steepest-descent of the objective function gradient and of such a magnitude as to remain within the interior of the polytope. The process is repeated until the optimum solution is closely approximated. The resulting algorithm steps are advantageously applied to the phase of one problem of obtaining a starting point, and to the dual problem, where the free variable assumption produces unexpected computational advantages.
  • Apparatus And Method For Tomography Of Microscopic Samples

    view source
  • US Patent:
    56591756, Aug 19, 1997
  • Filed:
    Dec 21, 1995
  • Appl. No.:
    8/576607
  • Inventors:
    Lawrence Allan Shepp - Piscataway NJ
    Peter C. Fishburn - Madison NJ
    Peter Schwander - Zurich, CH
    Robert Joseph Vanderbei - Belle Mead NJ
  • Assignee:
    Lucent Technologies Inc. - Murray Hill NJ
  • International Classification:
    H01J 3726
    G01N 2304
  • US Classification:
    250311
  • Abstract:
    A type of tomography is described, wherein occupancy of lattice sites in a microscopic sample of crystalline material is predicted. An electron beam is projected through the sample, at a specific angle, causing discernible spots in a detector, such as photographic film. Each spot corresponds to a row of atoms. The intensity of each spot indicates the number of atoms in the row, and the number is called a "line count. " Projecting the electron beam at specific additional angles produces additional line counts. From all the line counts, a set of equations is derived. Each variable in the equations corresponds to a lattice site in the material. A solution to the equations is found by linear programming techniques, thus assigning a value to each variable. Each value indicates the probability of occupancy of a respective lattice site.
  • Methods And Apparatus For Efficient Resource Allocation

    view source
  • US Patent:
    48856860, Dec 5, 1989
  • Filed:
    Jan 12, 1987
  • Appl. No.:
    7/002371
  • Inventors:
    Robert J. Vanderbei - Red Bank NJ
  • Assignee:
    American Telephone and Telegraph AT&T Bell Laboratories - Murray Hill NJ
  • International Classification:
    G06F 1520
    H04Q 366
    H04M 700
  • US Classification:
    364402
  • Abstract:
    A method and apparatus for optimizing resource allocations is disclosed which utilizes the Karmarkar algorithm to proceed in the interior of the solution space polytope. The constraints on the allocation variables (the surfaces of the polytope) are partitioned into sparse and non-sparse partitions to permit applying a perturbation formula permitting rapid inversion of the resulting perturbed matrix products. Each successive approximation of the solution point, and the polytope, are normalized such that the solution point is at the center of the normalized polytope using a diagonal matrix of the current solution point, also partitioned into sparse and non-sparse portions. The objective function is then projected into the normalized space and the next step is taken in the interior of the polytope, in the direction of steepest-descent of the objective function gradient and of such a magnitude as to remain within the interior of the polytope. The process is repeated until the optimum solution is closely approximated. The resulting algorithm steps are advantageously applied to linear programming problems which involve allocations which are simultaneously dependent on a large number of constraints, problems which might other wise involve excessive amounts of computation time.

Resumes

Robert Vanderbei Photo 1

Professor At Princeton University

view source
Position:
Professor at Princeton University, Fellow at INFORMS
Location:
Greater New York City Area
Industry:
Higher Education
Work:
Princeton University
Professor

INFORMS since 1985
Fellow

Bell Telephone Laboratories 1984 - 1991
Member of Technical Staff

AT&T 1984 - 1990
Member Technical Staff
Education:
Cornell University 1976 - 1981
Robert Vanderbei Photo 2

Professor

view source
Location:
82 Montfort Dr, Belle Mead, NJ 08502
Industry:
Higher Education
Work:
Bell Telephone Laboratories 1984 - 1991
Member of Technical Staff

Princeton University 1984 - 1991
Professor

At&T 1984 - 1990
Member Technical Staff

Informs 1984 - 1990
Fellow
Education:
Cornell University 1976 - 1981
Ottawa Hills High School
Cornell University
Doctorates, Doctor of Philosophy, Mathematics
Rensselaer Polytechnic Institute
Languages:
English

License Records

Robert Joseph Vanderbei

Address:
82 Montfort Dr, Belle Mead, NJ 08502
License #:
A1958055
Category:
Airmen

Wikipedia

Robert J. Vanderbei

view source

Robert J. Vanderbei is an American mathematician and Professor in the Department of Operations Research and Financial Engineering at Princeton University.

Youtube

Prof. Robert J. Vanderbei: HertzsprungRusse.....

To donate to TAIC Schudule...

  • Duration:
    1h 21m 9s

CAM Colloquium - Robert Vanderbei: Numerical ...

Friday, November 18, 2016 CAM Notable Alumni Lecture Series Techniques...

  • Duration:
    1h 6m 50s

Techstination interview with Bob Vanderbei on...

Princeton Professor, mathematician, author and astrophotographe... Bo...

  • Duration:
    37m 41s

Prof. Robert Vanderbei "Welcome to the Univer...

Prof. Robert Vanderbei of Princeton University talks about "Welcome to...

  • Duration:
    1h 37m 30s

MLSS 2012: R. Vanderbei - Session 1: Linear O...

Machine Learning Summer School 2012: Session 1: Linear Optimisation, D...

  • Duration:
    1h 6m 10s

Soaring Tigers Fall Meeting 2022

Lots of topics were discussed.

  • Duration:
    1h 43m 56s

Frisbee in the backyard

Here's Marcy and me playing frisbee in the backyard.

  • Duration:
    28s

MLSS 2012: R. Vanderbei - Session 3: Interior...

... School 2012: Session 3: Interior Point Methods and Nonlinear Optim...

  • Duration:
    55m 46s

Classmates

Robert Vanderbei Photo 3

Robert Vanderbei Grand r...

view source
Robert Vanderbei 1973 graduate of Ottawa Hills High School in Grand rapids, MI is on Classmates.com. See pictures, plan your class reunion and get caught up with Robert and other ...
Robert Vanderbei Photo 4

Cornell University - Grad...

view source
Graduates:
Mark Griffin (1996-1998),
David Helkenn (1998-2000),
Robert Vanderbei (1976-1981),
William Curtis (1970-1977)
Robert Vanderbei Photo 5

Rensselaer Polytechnic In...

view source
Graduates:
Robert Vanderbei (1973-1976),
Brent Sakata (1998-2002),
Philippa Lauben (1965-1968),
Stephen Goldner (1976-1980)

Facebook

Robert Vanderbei Photo 6

Links "Robert Vanderbei"

view source
Facebook is a social utility that connects people with friends and others who work, study and live around them. People use Facebook to keep up with friends, upload an unlimited ...

Googleplus

Robert Vanderbei Photo 7

Robert Vanderbei

Lived:
Montgomery, NJ
Grand Rapids, MI
Troy, NY
Ithaca, NY
New York, NY
Champaign, IL
Marlboro, NJ
Red Bank, NJ
Work:
Princeton University - Professor (1990)
Bell Labs - Member Tech. Staff (1984-1990)
Education:
Rensselaer Polytechnic Institute - BS Chemisty, Rensselaer Polytechnic Institute - MS OR & Stat, Cornell University - MS/PhD Applied Math
About:
Born and raised in Grand Rapids, MI.  
Tagline:
Professor at Princeton University
Bragging Rights:
Glider pilot. Flight instructor. Ski patrolman. Author. Creator of Purple America map.

Get Report for Robert J Vanderbei from Belle Mead, NJ, age ~68
Control profile