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Research Faculty

Jianer Chen

  • Professor, Computer Science & Engineering
Jianer Chen

Tim Davis

  • Professor, Computer Science & Engineering
Tim Davis

Juan Garay

  • Professor, Computer Science & Engineering
Juan Garay

Anxiao "Andrew" Jiang

  • Professor, Computer Science & Engineering
Anxiao "Andrew" Jiang

John Keyser

  • Professor, Computer Science & Engineering
  • Graduate Advisor
John Keyser

Andreas Klappenecker

  • Professor, Computer Science & Engineering
 Andreas Klappenecker

Dmitri Loguinov

  • Professor, Computer Science & Engineering
Dmitri Loguinov

Guni Sharon

  • Assistant Professor, Computer Science & Engineering
Guni Sharon

Sing-Hoi Sze

  • Associate Professor, Computer Science & Engineering
Sing-Hoi Sze

Shawna Thomas

  • Instructional Associate Professor, Computer Science & Engineering
  • Undergraduate Advisor
  • Office: PETR 319 | Advising: EABA 104
  • Phone: 979-862-8877
  • Email: sthomas@tamu.edu
Shawna Thomas

Han Tran

  • Instructional Assistant Professor, Computer Science & Engineering
  • Office: SAGC 707 (Sea Aggie Center-Galveston)
  • Phone: 409-740-5517
  • Email: hantran@tamu.edu
Han Tran

Nate Veldt

  • Assistant Professor, Computer Science & Engineering
Nate Veldt

Courtesy Appointments

 

Nick Duffield

  • Professor, Electrical & Computer Engineering
  • Royce E. Wisenbaker Professor I
  • Director, Texas A&M Institute of Data Science
  • Affiliated Faculty, Computer Science & Engineering
Nick Duffield

J. Maurice Rojas

  • Adjunct Faculty, Computer Science & Engineering
  • Professor, Department of Mathematics, College of Arts and Science
J. Maurice Rojas

Courses Offered

CSCE 620/VIZA 720. Computational Geometry Credits 3. 3 Lecture Hours
Concrete algorithm design and analysis; abstract models to analyze the complexity of problems; NP-Completeness; approximation and probabilistic algorithms
Prerequisite: CSCE 311
Cross Listing: VIZA 670/CSCE 620

CSCE 626. Parallel Algorithm Design and Analysis. Credits 3. 3 Lecture Hours
Design of algorithms for use on highly parallel machines; area-time complexity of problems and general lower bound theory; application (of these concepts) to artificial intelligence, computer vision and VLSI design automation.
Prerequisite: CSCE 221.

CSCE 627. Theory of Computability. Credits 3. 3 Lecture Hours
Formal models of computation such as pushdown automata; Turing machines and recursive functions; unsolvability results; complexity of solvable results. 
Prerequisite: CSCE 433.

CSCE 629. Analysis of Algorithms. Credits 3. 3 Lecture Hours
Concrete algorithm design and analysis; abstract models to analyze the complexity of problems; NP-Completeness; approximation and probabilistic algorithms.
Prerequisite: CSCE 411.

CSCE 637. Complexity Theory. Credits 3. 3 Lecture Hours
Deterministic, non-deterministic, alternating and probabilistic computations; reducibilities; P, NP and other complexity classes; abstract complexity; time, space and parallel complexity; and relativized computation. 
Prerequisite: CSCE 627 or approval of instructor

CSCE 640. Quantum Algorithms. Credits 3. 3 Lecture Hours
Introduction to the design and analysis of quantum algorithms; basic principles of the quantum circuit model; gives a gentle introduction to basic quantum algorithms; reviews recent results in quantum information processing. 
Prerequisite: CSCE 629 or approval of instructor

CSCE 658. Randomized Algorithms. Credits 3. 3 Lecture Hours
Introduction to randomized algorithms; selected tools and techniques from probability theory and game theory are reviewed, with a view towards algorithmic applications; the main focus is a thorough discussion of the main paradigms, techniques, and tools in the design and analysis of randomized algorithms; a detailed analysis of numerous algorithms illustrates the abstract concepts and techniques. 
Prerequisite: Graduate classification.

CSCE 669. Computational Optimization. Credits 3. 3 Lecture Hours
Combinatorial theory of polytopes as a tool for the solution of combinatorial optimization problems; applications to max flow, matching and matroids; geometric interpretation of the results indicating the profound role that polyhedral combinatorics play in the design and complexity of approximation algorithms. 
Prerequisite: CSCE 629.

CSCE 711. Foundations of Modern Cryptography. Credits 3. 3 Lecture Hours
Perfectly secure encryption; pseudorandom functions and permutations; one-way functions; computational hardness; symmetric-key and public-key cryptography; more advanced cryptographic protocols. Rigorous quantifiable secure guarantees, based on precise mathematical definitions, reductions and provably secure protocols.  
Prerequisite: CSCE 411.