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- Mathematical Methods for Electromagnetic and Optical Waves1
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- Some Techniques for Computing Wave Propagation in Optical Waveguides
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- Computing Optical Bistability in One-dimensional Nonlinear Structures
- A Multipole Dirichlet-to-Neumann Map Method for Photonic Crystals with Complex Unit Cells
- City University of Hong Kong Course code & title: MA3513 Elementary Numerical Methods
- Dirichlet-to-Neumann Map Method for Analyzing Hole Arrays in a Slab
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- Exponentials of Symmetric Matrices through Tridiagonal Reductions
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- MA6606 --Computational Linear Algebra Department of Mathematics
- MA3514 --Assignment No. 6 1. Consider the equation
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- Modeling Photonic Crystals by Boundary Integral Equations and Dirichlet-to-Neumann
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- Computing photonic band structures by Dirichlet-to-Neumann maps: the triangular lattice
- Scattering from Periodic Arrays of Cylinders by Dirichlet-to-Neumann Maps
- A Fourth Order Magnus Scheme for Helmholtz Equation Department of Mathematics, City University of Hong Kong
- A Wide-Angle Full-Vector Beam Propagation Method Based on an ADI Preconditioner
- A Local Orthogonal Transform for Acoustic Waveguides with an Internal Interface
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- A Bidirectional Beam Propagation Method for Periodic Waveguides
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- MA3513 --Elementary Numerical Methods Department of Mathematics
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- MA3513 --Assignment # 7 1. Let H = I -2wwT be an m m Householder reflection, where w is a given unit column
- MA3513 --Assignment # 8 1. Use Householder reflections to reduce the following matrix A to a tridiagonal matrix T
- City University of Hong Kong Course code & title: MA3513 Elementary Numerical Methods
- City University of Hong Kong Course code & title: MA3513 Numerical Methods I
- A Summary for Elementary Numerical Methods Department of Mathematics
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- City University of Hong Kong Course code & title: MA3514 Numerical Methods for Differential Equations
- City University of Hong Kong Course code & title: MA6606 Computational Linear Algebra
- Computing the Logarithm of a Symmetric Positive Definite Matrix
- Opt Quant Electron DOI 10.1007/s11082-009-9288-z
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- MA3514 --Assignment No. 1 1. Consider the following system of equations,
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- City University of Hong Kong Course code & title: MA3513 Elementary Numerical Methods
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- City University of Hong Kong Course code & title: MA3513 Elementary Numerical Methods
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- City University of Hong Kong Course code & title: MA6606 Computational Linear Algebra
- City University of Hong Kong Course code & title: MA6606 Computational Linear Algebra
- Computing Optimal Waveguide Bends with Constant and Ya Yan Lu
- Dirichlet-to-Neumann Map Method with Boundary Cells for Photonic Crystals Devices
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- Proceedings of the National Institute for Mathematical Sciences Vol. 3, No. 9(2008), pp.6570
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- City University of Hong Kong Course code & title: MA6606 Computational Linear Algebra
- Chebyshev collocation Dirichlet-to-Neumann map method for diffraction gratings
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- City University of Hong Kong Course code & title: MA3513 Elementary Numerical Methods
- MA3513 Elementary Numerical Methods --Assignment No. 1 1. The standard double precision floating point numbers can be written down as
- City University of Hong Kong Course code & title: MA6606 Computational Linear Algebra
- Photonic Bandgap Calculations Using Dirichlet-to-Neumann Maps
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- Waveguide Mode Solver Based On Neumann-to-Dirichlet Operators and Boundary Integral
- MA4528 Assignment No. 4 1. Consider the system
- MA4528 Assignment No. 2, Due Oct. 20, 2011 1. Find a conjugacy C between G(x) = 4x(1 -x) and g(x) = 2 -x2
- MA4528 --Introduction to Dynamical Systems and Chaos
- High order integral equation method for diffraction Wangtao Lu1,2,3
- High Order Finite Difference Modal Method for Diffraction Gratings
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