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CE Home > People > Faculty Directory > Steven L. Crouch

Steven L. Crouch
Theodore W. Bennett Chair in Mining Engineering and Rock Mechanics and Institute of Technology Dean

Steven L. Crouch

Contact Information:

  • Office: CivE 105 WLib
  • Phone: (612)624-6355
  • Fax: (612)626-7750
  • E-mail: crouch@umn.edu

Research Interests:

Steve Crouch's research interests are in the area of boundary element methods applied to problems in geomechanics and composite materials. His current projects include development of boundary integral methods for: (i) modeling elastic and viscoelastic materials with numerous inhomogeneities and voids, and (ii) transient heat conduction and theroelasticity for nonhomogenous materials.

Selected Publications:

Wang, J., S. L. Crouch, and S. G. Mogilevskaya. 2006. Numerical modeling of the elastic behavior of fiber-reinforced composites with radially graded interphases. Composite Sciences and Technology 66, 1–18.

Huang, Y., S. G. Mogilevskaya, and S. L. Crouch. 2006. Semi-analytical solution for a viscoelastic plane containing multiple circular holes. Journal of Mechanics of Materials and Structures 1, 471–501.

Dejoie A., S. G. Mogilevskaya, and S. L. Crouch. 2006. A boundary integral method for multiple circular holes in an elastic half-plane. Engineering Analysis with Boundary Elements 30, 450–464.

Wang, J., S. L. Crouch, and S. G. Mogilevskaya. 2005.  A fast and accurate algorithm for a Galerkin boundary integral method.  Computational Mechanics 37, 96–109.

Sadraie, H. R. and S. L. Crouch. 2005.  A spectral alternating method for elastostatic problems with multiple spherical cavities.  Computational Mechanics 37, 60–69.

Huang, Y., S. L. Crouch, and S. G. Mogilevskaya. 2005.  Direct boundary integral procedure for a Boltzmann viscoelastic plane with circular holes and elastic inclusions.  Computational Mechanics 37, 110–118.

Huang, Y., S. L. Crouch, and S. G. Mogilevskaya. 2005.  A time domain direct boundary integral method for a viscoelastic plane with circular holes and elastic inclusions.  Engineering Analysis with Boundary Elements 29, 725–737.

Wang, J., S. L. Crouch, and S. G. Mogilevskaya. 2005.  An embedding method for circular inhomogeneities in a finite convex domain.  Int. J. Solids Struct. 42, 4588–4612.

Crouch, S. L. and S. G. Mogilevskaya. 2004.  Loosening of elastic inclusions.  Int. J. Solids Struct. 43, 1638–1668.

Legros, B., S. G. Mogilevskaya, and S. L. Crouch. 2004.  A boundary integral method for multiple circular inclusions in an elastic half-plane.  Engineering Analysis with Boundary Elements 28(9), 1083–1098.

Education:

  • Ph.D., 1970, Mineral Engineering, University of Minnesota
  • M.S., 1967, Mineral Engineering, University of Minnesota
  • B.S., 1966, University of Minnesota

Experience:

  • Dean of the Institute of Technology, University of Minnesota, 2005-
  • Associate Dean for Finance and Planning, Institute of Technology, University of Minnesota, 1997-2005.
  • Head, Department of Civil Engineering, 1987-97
  • Assistant Professor, Associate Professor and Professor, Department of Civil Engineering, 1970-present
  • Visiting Lecturer, Department of Applied Mathematics, University of the Witwatersrand, Johannesburg, South Africa, 1976-77
  • Research Officer, Mining Research Laboratory, Chamber of Mines of South Africa, Johannesburg, South Africa, 1968-70
 
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