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Itamar Harari, Ph.D.

Affiliations: 
2005 University of California, Santa Barbara, Santa Barbara, CA, United States 
Area:
Guidance and Counseling Education, Criminology and Penology, Public Administration
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"Itamar Harari"
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Sharon Conley grad student 2005 UC Santa Barbara
 (A process of collaboration among agencies to improve youth services: A qualitative investigation in one California county.)

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Publications

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Jiang W, Annavarapu C, Dolbow JE, et al. (2015) A robust Nitsche's formulation for interface problems with spline-based finite elements International Journal For Numerical Methods in Engineering. 104: 676-696
Harari I, Dolbow J. (2010) Analysis of an efficient finite element method for embedded interface problems Computational Mechanics. 46: 205-211
Embar A, Dolbow J, Harari I. (2010) Imposing dirichlet boundary conditions with Nitsche's method and spline-based finite elements International Journal For Numerical Methods in Engineering. 83: 877-898
Grosu E, Harari I. (2009) Three-dimensional element configurations for the discontinuous enrichment method for acoustics International Journal For Numerical Methods in Engineering. 78: 1261-1291
Dolbow J, Harari I. (2009) An efficient finite element method for embedded interface problems International Journal For Numerical Methods in Engineering. 78: 229-252
Grosu E, Harari I. (2008) Studies of the discontinuous enrichment method for two-dimensional acoustics Finite Elements in Analysis and Design. 44: 272-287
Mourad HM, Dolbow J, Harari I. (2007) A bubble-stabilized finite element method for Dirichlet constraints on embedded interfaces International Journal For Numerical Methods in Engineering. 69: 772-793
Harari I. (2006) A survey of finite element methods for time-harmonic acoustics Computer Methods in Applied Mechanics and Engineering. 195: 1594-1607
Harari I, Magoulès F. (2004) Numerical investigations of stabilized finite element computations for acoustics Wave Motion. 39: 339-349
Farhat C, Harari I, Hetmaniuk U. (2003) A discontinuous Galerkin method with Lagrange multipliers for the solution of Helmholtz problems in the mid-frequency regime Computer Methods in Applied Mechanics and Engineering. 192: 1389-1419
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