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MacLachlan
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#	Item
91	AN ENERGY-MINIMIZATION FINITE-ELEMENT APPROACH FOR THE FRANK-OSEEN MODEL OF NEMATIC LIQUID CRYSTALS: CONTINUUM AND DISCRETE ANALYSIS J. H. ADLER, T. J. ATHERTON, D. B. EMERSON, S. P. MACLACHLAN Abstract. This paper outli Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2014-02-10 13:26:46 Ordinal number Constructible universe
92	Improving Robustness in Multiscale Methods by Scott Patrick MacLachlan B.Sc., University of British Columbia, 2000 A thesis submitted to the Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2008-01-24 10:59:42 Multigrid method Wavelets Mathematical analysis Numerical linear algebra Lis Software Numerical analysis Mathematics
93	AN ENERGY-MINIMIZATION FINITE-ELEMENT APPROACH FOR THE FRANK-OSEEN MODEL OF NEMATIC LIQUID CRYSTALS ∗ J. H. ADLER, T. J. ATHERTON, D. B. EMERSON, S. P. MACLACHLAN Abstract. This paper outlines an energy-minimization fi Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2014-02-10 13:26:11 Ordinal number Constructible universe
94	PARALLEL TIME INTEGRATION WITH MULTIGRID∗ R. D. FALGOUT‡ , S. FRIEDHOFF† , TZ. V. KOLEV‡ , S. P. MACLACHLAN† , AND J. B. SCHRODER‡ Abstract. We consider optimal-scaling multigrid solvers for the linear system Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2013-11-05 13:54:48 Numerical linear algebra Iterative methods Partial differential equations Multigrid method Wavelets Domain decomposition methods Relaxation Preconditioner Discretization Numerical analysis Mathematics Mathematical analysis
95	COMPARISON OF THE DEFLATED PRECONDITIONED CONJUGATE GRADIENT METHOD AND ALGEBRAIC MULTIGRID FOR COMPOSITE MATERIALS † , M.B. VAN GIJZEN‡ , S. MACLACHLAN? , C. VUIK‡ , AND A. SCARPAS† ¨ ¨ Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2011-06-27 09:08:01 Numerical linear algebra Domain decomposition methods Matrix theory Multigrid method Numerical analysis Preconditioner Eigenvalues and eigenvectors Conjugate gradient method Partial differential equation Algebra Mathematics Linear algebra
96	Fast and Robust Solvers for Pressure Correction in Bubbly Flow Problems ? S.P. MacLachlan, J.M. Tang, C. Vuik Delft University of Technology, J.M. Burgerscentrum, Faculty of Electrical Engineering, Mathematics and Comput Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2008-07-31 11:04:24 Numerical linear algebra Iterative methods Partial differential equations Multigrid method Wavelets Relaxation Computational fluid dynamics Preconditioner Discrete Poisson equation Numerical analysis Mathematics Mathematical analysis
97	So you’ve got a Ph.D. Now what? Scott MacLachlan [removed] Tufts University April 14, 2008 Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2008-04-29 10:48:00 Academia Titles Research Postdoctoral research Professor Tenure Doctor of Philosophy Lecturer Education Knowledge Academic administration
98	An angular multigrid method for computing mono-energetic particle beams in Flatland Christoph B¨orgers and Scott MacLachlan Department of Mathematics, Tufts University, Medford, Massachusetts[removed]Abstract: Beams of mi Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2009-12-17 08:15:13 Trigonometry Dimensional analysis Biblical criticism Polar coordinate system Symbol Mathematical analysis Mathematics Trigonometric functions
99	A fast method for the solution of the Helmholtz equation Eldad Haber and Scott MacLachlan September 15, 2010 Abstract In this paper, we consider the numerical solution of the Helmholtz equation, arising from the study of Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2010-10-08 12:03:16 Numerical analysis Iterative methods Joseph Fourier Computational fluid dynamics Multigrid method Partial differential equation Relaxation Helmholtz equation Upwind scheme Mathematical analysis Mathematics Calculus
100	An edited version of this paper was published by AGU. Copyright 2006 American Geophysical Union. Multilevel Upscaling through Variational Coarsening Scott P. MacLachlan Department of Applied Mathematics, University of C Add to Reading List Source URL: neumann.math.tufts.edu Language: English - Date: 2008-01-24 10:59:41 Partial differential equations Applied mathematics Multigrid method Wavelets Control theory Hydraulic engineering Mathematical optimization Discretization Hydraulic conductivity Numerical analysis Mathematical analysis Mathematics

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