- Stability of time-dependent schemes (linear)
- Hyperbolic problems
- Convection diffusion problems
- Nonlinear conservation laws
- Approximate methods for nonlinear conservation laws
- Non-oscillatory central schemes
- Approximate methods -- spectral schemes
- Image processing
- Eigensolvers
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The Numerical Radius
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-
M. Goldberg, E. Tadmor & G. Zwas

The numerical radius and spectral matrices
Linear and Multilinear Algebra 2 (1975), 317-326.
-
M. Goldberg, E. Tadmor & G. Zwas

Numerical radius of positive matrices
Linear Algebra and its Applications 12 (1975), 209-214.
-
M. Goldberg & E. Tadmor

On the numerical radius and its applications
Linear Algebra and its Applications 42 (1982), 263-284.
-
S. Friedland & E. Tadmor
Optimality of the Lax-Wendroff condition
Linear Algebra and its Applications 56 (1984), 121-129.
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Stability and power-boundedness
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-
E. Tadmor

The equivalence of L2-stability, the resolvent
condition and strict H-stability
Linear Algebra and its Applications 41 (1981), 151-159.
-
E. Tadmor

Complex symmetric matrices with strongly stable iterates
Linear Algebra and Its Applications 78 (1986), 65-77.
-
E. Tadmor

The resolvent condition and uniform power-boundedness
"Haifa Conference on Matrix Theory", Report (A. Berman, Y. Censor and
H. Schneider, eds.) Linear Algebra and Its Applications 80 (1986), 250-252.
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Stability of Runge-Kutta schemes
|
-
D. Levy & E. Tadmor

From semi-discrete to fully-discrete: stability of Runge-Kutta schemes
by the energy method
SIAM Review 40 (1998) 40-73.
-
S. Gottlieb, C.-W. Shu & E. Tadmor

Strong stability-preserving high order time discretization methods
SIAM Review 43 (2001) 89-112.
-
E. Tadmor

From semi-discrete to fully discrete: stability of Runge-Kutta schemes by
the energy method. II
in ``Collected Lectures on the Preservation of Stability under Discretization'',
Lecture Notes from Colorado State University Conference, Fort Collins, CO, 2001
(D. Estep and S. Tavener, eds.) Proceedings in Applied Mathematics 109, SIAM 2002, 25-49.
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Stability of difference and spectral approximations for initial value problems
|
-
E. Tadmor

Stability analysis of finite-difference, pseudospectral
and Fourier-Galerkin approximations for time-dependent problems
SIAM Review 29 (1987), 525-555.
-
E. Tadmor
Spectral methods for hyperbolic problems
"Methodes numeriques d'ordre eleve
pour les ondes en regime transitoire",
Lecture notes delivered at
Ecole des Ondes, Inria - Rocquencourt January 24-28 (1994).
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Stability of difference approximations for initial-boundary value problems
|
-
M. Goldberg & E. Tadmor

Scheme-independent stability criteria for difference
approximations of hyperbolic initial-boundary value problems. I
Mathematics of Computation 32 (1978), 1097-1107.
-
M. Goldberg & E. Tadmor

Scheme-independent stability criteria for difference
approximations of hyperbolic initial-boundary value problems. II
Mathematics of Computation 36 (1981), 603-626.
-
E. Tadmor
The unconditional instability of inflow-dependent boundary conditions
in difference approximations to hyperbolic systems
"Numerical Boundary Condition Procedures", Proceedings of the 1981 NASA
Ames Research Center Symposium on Numerical Boundary Condition Procedures
(P. Kutler, ed.), NASA Ames 1982, pp. 323-329.
-
E. Tadmor

The unconditional instability of inflow-dependent boundary conditions in
difference approximations to hyperbolic systems
Mathematics of Computation 41 (1983), 309-319.
-
M. Goldberg & E. Tadmor

Convenient stability criteria for difference approximations
of hyperbolic initial-boundary value problems
Mathematics of Computation 44 (1985), 361-377.
-
M. Goldberg & E. Tadmor [MR 87b:65144]
New stability criteria for difference approximations of
hyperbolic initial-boundary value problems
"Large-Scale Computations in Fluid Mechanics", Lectures in Applied
Mathematics, Vol. 22-Part 1 (B. E. Engquist, S. Osher, and R. C. J.
Somerville, eds.), American Mathematical Society, Rhode Island,
(1985), 177-192.
-
M. Goldberg & E. Tadmor

Convenient stability criteria for difference approximations
of hyperbolic initial-boundary value problems. II
Mathematics of Computation 48 (1987), 503-520.
-
M. Goldberg E. Tadmor [MR 991363]
Simple stability criteria for difference approximations
of hyperbolic initial-boundary value problems
"Nonlinear Hyperbolic Equations - Theory, Computation Methods, and
Applications", Proceedings of the Second International Conference on
Nonlinear Hyperbolic Problems, Notes on Numerical Fluid Mechanics,
Vol. 24 (J. Ballmann and R. Jeltsch eds.), Vieweg Verlag (1988), 179-185.
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Hyperbolic problems. Systems with different time scales
|
-
E. Tadmor [MR 84i:35097]
Hyperbolic systems with different time scales
Communications on Pure and Applied Mathematics 35 (1982), 839-866.
-
T. Hou & E. Tadmor
[Springer online catalogue]
[Table of content]
Hyperbolic Problems: Theory, Numerics, Applications
Proceedings of the Ninth International Conference on Hyperbolic Problems held in CalTech, Pasadena,
March 25-29, 2002, Springer-Verlag (2003) ISBN: 3-540-44333-9.
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Convection diffusion problems. Regularity and homogenization
|
-
E. Tadmor

The well-posedness of the Kuramoto-Sivashinsky equation
SIAM Journal on Mathematical Analysis 17 (1986), 884-893.
-
E. Tadmor & T. Tassa

On the homogenization of oscillatory solutions to scalar
convection-diffusion equations
Advances in Mathematical Sciences and Applications 7(1) (1997), 93-117.
-
E. Tadmor

Burgers' equation with vanishing hyper-viscosity
Communications in Math. Sciences 2 (2), (2004) 317-324.
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Incompressible Euler and related equations
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-
M. Lopes Filho, H. J. Nussenzveig & E. Tadmor

Approximate solutios of the incompressible Euler equations with no
concentrations
Annales De L'institut Henri Poincare (c) Non Linear Analysis 17 (2000), 371-412.
-
E. Tadmor

On a new scale of regularity spaces with applications to Euler's equations
Nonlinearity 14 (2001), 513-532.
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Critical threshold phenomena in Euler dynamics
|
-
S. Engelberg, H. Liu & E. Tadmor

Critical thresholds in Euler-Poisson equations
Indiana University Math journal 50 (2001), 109-157..
-
H. Liu & E. Tadmor

Critical thresholds in a convolution model for
nonlinear conservation laws
SIAM Journal on Mathematical Analysis 33 (2001), 930-945.
-
H. Liu & E. Tadmor

Spectral dynamics of the velocity gradient field in restricted flows
Communications in Mathematical Physics 228 (2002), 435-466.
-
H. Liu & E. Tadmor

Semi-classical limit of the nonlinear Schrödinger-Poisson
equation with sub-critical initial data
Methods and Applications in Analysis 9(4) (2002), 517-532.
-
H. Liu & E. Tadmor

Critical thresholds in 2D restricted Euler-Poisson equations
SIAM Journal of Applied Mathematics63 (2003) 1889-1910.
-
H. Liu & E. Tadmor

Critical thresholds and conditional stability for Euler equations and related models
``Hyperbolic Problems: Theory, Numerics, Applications'',
Proceedings of the 9th International Conference in
Pasadena, Mar. 2002 (T. Hou and
E. Tadmor, eds.), Springer, 2003, pp. 227-240.
-
H. Liu & E. Tadmor

Rotation prevents finite-time breakdown
Physica D 188 (2004) 262-276.
-
E. Tadmor & D. Wei

On the global regularity of sub-critical Euler-Poisson equations with pressure
Journal of the European Mathematical Society, accepted
-
B. Cheng & E. Tadmor

Long time existence of smooth solutions for the rapidly rotating shallow-water and Euler equations
SIAM Journal on Mathematical Analysis 39(5) (2008) 1668-1685.
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Nonlinear conservation laws. Entropy and regularity
|
-
E. Tadmor

A minimum entropy principle in the gas dynamics equations
Applied Numerical Mathematics 2 (1986), 211-219.
-
E. Tadmor
[Abstract]
Entropy functions for symmetric systems of conservation laws
Journal of Mathematical Analysis and Applications 122(2) (1987), 355-359.
-
E. Tadmor & T. Tassa
On the piecewise regularity of entropy solutions to scalar
conservation laws
Communications on Partial Differential Equations 18 (1993), 1631-1652.
-
E. Tadmor, M. Rascle & P. Bagnerini

Compensated compactness for 2D conservation laws
Journal of Hyperbolic Differential Equations 2(3) (2005) 697-712.
-
K. Karlsen, M. Rascle & E. Tadmor

On the existence and compactness of a two-dimensional
resonant system of conservation laws
Communications in Mathematical Sciences 5(2) (2007) 253-265.
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Kinetic formulations of nonlinear conservation laws and related equations
|
-
B. Perthame & E. Tadmor

A kinetic equation with kinetic entropy functions for scalar
conservation Laws
Communications in Mathematical Physics, 136 (1991), 501-517.
-
P.-L. Lions, B. Perthame & E. Tadmor [MR 91k:35156]
Formulation cinetique des lois de conservation scalaires
multidimensionelles
Comptes Rendus de l'Academie des Sciences, Paris, Serie I (1991), 97-102.
-
S. Schochet & E. Tadmor

Regularized Chapman-Enskog expansion for scalar conservation laws
Archive for Rational Mechanics and Analysis 119 (1992), 95-107.
-
P.-L. Lions, P. Perthame & E. Tadmor

A kinetic formulation of multidimensional scalar conservation
laws and related equations
Journal of the American Mathematical Society 7 (1994), 169-191.
-
P.-L. Lions, P. Perthame & E. Tadmor

Kinetic formulation of the isentropic gas dynamics and p-systems
Communications in Mathematical Physics 163 (1994), 415-431.
-
E. Tadmor & T. Tao

Velocity averaging, kinetic formulations and regularizing effects in quasilinear PDEs
Communications on Pure & Applied Mathematics 60 (2007), 1488-1521.
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Approximate methods for nonlinear conservation laws. Reviews
|
-
E. Tadmor

Approximate solution of nonlinear conservation laws and related
equations
"Recent Advances in Partial Differential Equations and Applications"
Proceedings of the 1996 Venice Conference in honor of Peter D. Lax
and Louis Nirenberg on their 70th Birthday
(R. Spigler and S. Venakides eds.),
AMS Proceedings of Symposia in Applied Mathematics, 54
(1998) 325-368.
-
E. Tadmor
[html file]
Approximate solutions of nonlinear conservation laws
"Advanced Numerical Approximation of Nonlinear Hyperbolic Equations"
C.I.M.E. course in Cetraro, Italy, June 1997 (A. Quarteroni ed.),
Lecture notes in Mathematics 1697, Springer Verlag, (1998) 1-149.
-
E. Tadmor

High resolution methods for time dependent problems with piecewise smooth solutions
"International Congress of Mathematicians", Proceedings of the ICM02 Beijing 2002 (Li Tatsien, ed.),
Vol. III: Invited lectures, Higher Education Press, (2002) 747-757.
-
E. Tadmor

Entropy stability theory for difference approximations of nonlinear conservation laws and
related time dependent problems
Acta Numerica v. 12 (2003), 451-512.
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Finite difference approximations.
Total-variation and entropy stability
|
-
E. Tadmor

The large-time behavior of the scalar, genuinely nonlinear
Lax-Friedrichs scheme
Mathematics of Computation 43 (1984), 353-368.
-
E. Tadmor

Numerical viscosity and the entropy condition for conservative
difference schemes
Mathematics of Computation 43 (1984), 369-381.
-
E. Tadmor
[MR 86c: 35100]
[Abstract]
Skew self-adjoint form for systems of conservation laws
Journal of Mathematical Analysis and Applications 103(2) (1984) 428-442.
-
E. Tadmor

Entropy conservative finite element schemes
"Numerical Methods for Compressible Flows - Finite Difference Element
and Volume Techniques", Proceedings of the winter annual meeting of the
American Society of Mechanical Engineering AMD-Vol. 78 (T. E. Tezduyar and
T.J.R. Hughes, eds.) (1986), 149-158.
-
E. Tadmor

The numerical viscosity of entropy stable schemes for
systems of conservation laws. I.
Mathematics of Computation 49 (1987), 91-103.
-
E. Tadmor [MR 88i:65111]
The entropy dissipation by numerical viscosity in
nonlinear conservative difference schemes
"Nonlinear Hyperbolic Problems", Proceedings of a 1986 Advanced
Research Workshop, Lecture Notes in Mathematics, Vol. 1270 (C. Carasso,
P.-A. Raviart and D. Serre, eds.), Springer-Verlag (1987), 52-63.
-
S. Osher & E. Tadmor

On the convergence of difference approximations to scalar
conservation laws
Mathematics of Computation 50 (1988), 19-51.
-
E. Tadmor

Convenient total variation diminishing conditions for
nonlinear difference schemes
SIAM Journal on Numerical Analysis 25 (1988), 1002-1014.
-
E. Tadmor

On the entropy stability of difference schemes: a comparison principle
and a homotopy approach
``Hyperbolic Problems: Theory, Numerics, Applications'', vol. I.,
Proceedings of the 10th International Conference, Osaka, Sep. 2004
(F. Asukura, H. Aiso, S. Kawashima, A. Matsumura, S. Nishibata & K. Nishihara, eds.), Yokohama Publishers, 2006 pp. 195-204.
-
E. Tadmor & W. Zhong

Entropy stable approximations of Navier-Stokes equations with no artificial numerical viscosity
J. of Hyperbolic Differential Equations 3(3) (2006) 529-559.
-
E. Tadmor & W. Zhong

Novel entropy stable schemes for 1D and 2D fluid equations
in ``Hyperbolic Problems: Theory, Numerics, Applications'',
Proceedings of the 11th International Conference in
Lyon, July 2006 (S. Benzoni-Gavage and D. Serre, eds.), Springer 2007, pp. 1111-1120.
-
E. Tadmor & W. Zhong

Energy-preserving and stable approximations for the two-dimensional shallow water equations
preprint
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Approximation of nonlinear conservation laws.
Convergence rate estimates
|
-
E. Tadmor

Local error estimates for discontinuous solutions of nonlinear
hyperbolic equations
SIAM Journal on Numerical Analysis, 28 (1991), 891-906.
-
H. Nessyahu & E. Tadmor

The convergence rate of approximate solutions for nonlinear scalar
conservation laws
SIAM Journal on Numerical Analysis, 29 (1992), 1505-1519.
-
H. Nessyahu, E. Tadmor & T. Tassa

The convergence rate of Godunov type schemes
SIAM Journal on Numerical Analysis, 31 (1994), 1-16.
-
A. Kurganov & E. Tadmor

Stiff systems of hyperbolic conservation laws: convergence and error
estimates
SIAM Journal on Mathematical Analysis, 28 (1997) 1446-1456.
-
E. Tadmor & T. Tang

Pointwise error estimates for scalar conservation laws
with piecewise smooth solutions
SIAM Journal on Numerical Analysis 36 (1999) 1739-1756.
-
E. Tadmor & T. Tang

Pointwise convergence rate for nonlinear conservation laws
``Hyperbolic Problems: Theory, Numerics, Applications'', Proceedings
of the 7 th International Conference in Zurich, Feb. 1998 (M. Fey and
R. Jeltsch, eds.), Int'l Series Numer. Math., Vol. 130,
Birkhauser, 1999, 925-934.
-
C.-T. Lin & E. Tadmor

L1-stability and error estimates for approximate Hamilton-Jacobi
solutions
Numerische Mathematik 87 (2001) 701-735.
-
E. Tadmor & T. Tang

Pointwise error estimates for relaxation approximations to
conservation laws
SIAM Journal on Mathematical Analysis 32 (2001), 870-886.
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Non-oscillatory central schemes. I. Nonlinear conservation laws
|
-
H. Nessyahu & E. Tadmor

Non-oscillatory central differencing for hyperbolic conservation laws
Journal of Computational Physics 87 (1990), 408-463.
-
X-D. Liu & E. Tadmor

Third order nonoscillatory central scheme for hyperbolic conservation laws
Numerische Mathematik 79 (1998), 397-425.
-
G.-S. Jiang & E. Tadmor

Non-oscillatory central schemes for multidimensional hyperbolic
conservation laws
SIAM Journal on Scientific Computing 19 (1998), 1892-1917.
-
D. Levy & E. Tadmor

Non-oscillatory boundary treatment for staggered central schemes
-
G.-S. Jiang, D. Levy, C.-T. Lin, S. Osher & E. Tadmor

High-resolution non-oscillatory central schemes with non-staggered
grids for hyperbolic conservation laws
SIAM Journal on Numerical Analysis, 35 (1998) 2147-2168.
-
A. Kurganov & E. Tadmor

New high-resolution central schemes for nonlinear conservation
laws and convection-diffusion equations
Journal of Computational Physics, 160 (2000) 214-282.
-
A. Kurganov & E. Tadmor

Solution of two-dimensional Riemann problems for gas dynamics without Riemann problem solvers
Numerical Methods for Partial Differential Equations, 18 (2002) 548-608.
-
J. Balbas, E. Tadmor, & C.-C. Wu
[Numerical simulations]
Non-oscillatory central schemes for one- and two-dimensional MHD equations
Journal of Computational Physics 201 (2004) 261-285.
-
J. Balbas & E. Tadmor

A central differencing simulation of the Orszag-Tang vortex system
IEEE Transactions on Plasma Science, The 4th Triennial Special Issue on Images in Plasma Science 33(2) (2005) 470-471.
-
J. Balbas & E. Tadmor

Non-oscillatory central schemes for one- and two-dimensional MHD
equations. II: high-order semi-discrete schemes
SIAM Journal on Scientific Computing 28 (2006) 533-560.
-
Y.-J. Liu, C.-W. Shu, E. Tadmor & M. Zhang

Central discontinuous Galerkin methods on overlapping cells with a non-oscillatory hierarchical reconstruction
SIAM Jounrnal on Numerical Analysis 45(6) (2007) 2442-2467.
-
Y.-J. Liu, C.-W. Shu, E. Tadmor & M. Zhang

Non-Oscillatory hierarchical reconstruction for central and finite volume schemes
Communications in Computational Physics 2(5) (2007) 933-963.
-
Y.-J. Liu, C.-W. Shu, E. Tadmor & M. Zhang

L2-stability analysis of the central discontinuous Galerkin method
and a comparison between the central and regular
discontinuous Galerkin methods
Preprint
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Non-oscillatory central schemes. II. Incompressible Euler equations
|
-
R. Kupferman & E. Tadmor

A fast high-resolution second-order central scheme for incompressible flows
Proceedings of the National Academy of Sciences 94 (1997) 4848-4852.
-
D. Levy & E. Tadmor,
reprint with embedded figures:
,
preprint with original figures:

Non-oscillatory central schemes for the incompressible 2-D Euler equations
Mathematical Research Letters, 4(3) (1997) 321-340.
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Non-oscillatory central schemes. III. Hamilton-Jacobi equations
|
-
C.-T. Lin & E. Tadmor

L1-stability and error estimates for approximate Hamilton-Jacobi
solutions
Numerische Mathematik 87 (2001) 701-735.
-
C.-T. Lin & E. Tadmor

High-resolution non-oscillatory central scheme for Hamilton-Jacobi
equations
SIAM Journal on Scientific Computation 21 (2000) 2163-2186.
-
A. Kurganov & E. Tadmor

New high-resolution semi-discrete central schemes for Hamilton-Jacobi
equations
Journal of Computational Physics 160 (2000) 720-742.
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Spectral recovery and detection of edges in spectral data
|
-
D. Gottlieb & E. Tadmor
[MR 90a:65041]
Recovering pointwise values of discontinuous data
within spectral accuracy
"Progress and Supercomputing in Computational Fluid Dynamics",
Proceedings of a 1984 U.S.-Israel Workshop, Progress in Scientific
Computing, Vol. 6 (E. M. Murman and S. S. Abarbanel, eds.), Birkhauser,
Boston (1985), 357-375.
-
E. Tadmor

The exponential accuracy of Fourier and Chebyshev differencing methods
SIAM Journal on Numerical Analysis 23 (1986), 1-10.
-
S. Abarbanel, D. Gottlieb & E. Tadmor (1986)

Spectral methods for discontinuous problems
"Numerical Methods for Fluid Dynamics II", Proceedings of the 1985
Conference on Numerical Methods for Fluid Dynamics (K. W. Morton and
M. J. Baines, eds.), Clarendon Press, Oxford (1986), 129-153.
-
A. Gelb & E. Tadmor

Detection of edges in spectral data
Applied and Computational Harmonic Analysis 7 (1999) 101-135.
-
A. Gelb & E. Tadmor

Detection of edges in spectral data II. Nonlinear enhancement
SIAM Journal on Mumerical Analysis 38 (2000), 1389-1408.
-
E. Tadmor & J. Tanner

Adaptive mollifiers -- high resolution recovery of piecewise smooth data from its
spectral information
Foundations of Computational Mathematics 2(2) (2002) 155-189.
-
A. Gelb & E. Tadmor

Spectral reconstruction of one- and two-dimensional piecewise smooth functions from their
discrete data
Mathematical Modeling and Numerical Analysis 36 (2002) 155-175.
-
E. Tadmor & J. Tanner

An adaptive order Godunov type central scheme
``Hyperbolic Problems: Theory, Numerics, Applications'',
Proceedings of the 9th International Conference in
Pasadena, Mar. 2002 (T. Hou and
E. Tadmor, eds.), Springer, 2003, pp. 871-880.
-
E. Tadmor & J. Tanner

Adaptive filters for piecewise smooth spectral data
IMA Journal of Numerical Analysis 25(4) (2005) 635-647.
-
A. Gelb & E. Tadmor

Adaptive edge detectors for piecewise smooth data based on the minmod limiter
Journal of Scientific Computing 28(2-3) (2006) 279-306.
-
E. Tadmor

Filters, mollifiers and the computation of the Gibbs phenomenon
Acta Numerica 16 (2007) 305-378.
-
S. Engelberg & E. Tadmor

Recovery of edges from spectral data with noise---a new perspective
Preprint
-
E. Tadmor & J. Zou

Novel edge detection methods for incomplete and noisy spectral data
Preprint
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Stability and convergence of spectral methods
|
-
D. Gottlieb, L. Lustman & E. Tadmor

Stability analysis of spectral methods for hyperbolic
initial-boundary value systems
SIAM Journal on Numerical Analysis 24 (1987), 241-256.
-
D. Gottlieb, L. Lustman & E. Tadmor

Convergence of spectral methods for hyperbolic initial-boundary
value systems
SIAM Journal on Numerical Analysis 24 (1987), 532-537.
-
D. Gottlieb & E. Tadmor

The CFL condition for spectral approximations to hyperbolic
initial-boundary value problems
Mathematics of Computation 56 (1991), 565-588.
-
J. Goodman, T. Hou & E. Tadmor
On the stability of the unsmoothed Fourier method for
hyperbolic equations
Numerische Mathematik 67(1) (1994), 93-129.
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Spectral viscosity approximations
|
-
E. Tadmor

Convergence of spectral methods for nonlinear conservation laws
SIAM Journal on Numerical Analysis 26 (1989), 30-44.
-
E. Tadmor
Convergence of the spectral viscosity method for
nonlinear conservation laws
"11th International Conference on Numerical Methods in Fluid Dynamics",
Lecture Notes in Physics, Vol. 323 (D. L. Dwoyer, M. Y. Hussaini, and
R. G. Voigt, eds.), Springer-Verlag (1989), 548-552.
-
Y. Maday & E. Tadmor

Analysis of the spectral vanishing viscosity method for
periodic conservation laws
SIAM Journal on Numerical analysis 26 (1989), 854-870.
-
E. Tadmor

Shock capturing by the spectral viscosity method
"Spectral and High Order Methods for Partial Differential Equations", Como, 1989
Computer Methods in Applied Mechanics and Engineering 78 (1990),
197-208.
-
E. Tadmor [MR 92b:65076]
Essentially non-oscillatory spectral viscosity
approximations
"Hyperbolic Problems - Theory, Numerical Methods
and Applications", Proceedings of the 3rd International Conference
on Hyperbolic Problems, Vol. II (B. Engquist and B. Gustafsson, eds.),
Studentlitteratur and Chartwell-Bratt (1991), 861-873.
-
Y. Maday, S. M. Ould Kaber & E. Tadmor

Legendre pseudospectral viscosity method for nonlinear conservation laws
SIAM Journal on Numerical Analysis 30 (1993), 321-342.
-
E. Tadmor

Total-variation and error estimates for spectral viscosity approximations
Mathematics of Computation 60 (1993), 245-256.
-
E. Tadmor
Super viscosity and spectral approximations of nonlinear conservation laws
"Numerical Methods for Fluid
Dynamics IV", Proceedings of the 1992 Conference on Numerical Methods
for Fluid Dynamics, (M. J. Baines and K. W. Morton, eds.),
Clarendon Press, Oxford 1993, pp. 69-82.
-
G.-Q. Chen, Q. Du & E. Tadmor

Spectral viscosity approximations to multidimensional scalar conservation
laws
Mathematics of Computation 61 (1993), 629-643.
-
A. Gelb & E. Tadmor

Enhanced spectral viscosity approximations for conservation laws
Applied Numerical Mathematics 33 (2000), 3-21.
-
B.-Y. Guo, H.-P. Ma & E. Tadmor

Spectral vanishing viscosity method for nonlinear conservation laws
SIAM Journal on Numerical Analysis 39 (2001), 1254-1268.
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Image processing. Multiscale representations
|
-
E. Tadmor, S. Nezzar & L. Vese

A multiscale image representation using hierarchical (BV,L2)
decompositions
Multiscale Modeling and Simulations 2(4) (2004) 554-579.
-
E. Tadmor, S. Nezzar & L. Vese

Multiscale hierarchical decomposition of images with applications
to deblurring, denoising and segmentation
Communications in Mathematical Sceinces 6(2) (2008).
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Eigensolvers. The divide and conquer method
|
-
D. Gill & E. Tadmor

An O(N2) method for computing the eigensystem of N x N symmetric
tridiagonal matrices by the divide and conquer approach; Short communication
Linear Algebra and its Applications 120, (1989), 257-258 .
-
D. Gill & E. Tadmor

An O(N2) method for computing the eigensystem of N x N symmetric
tridiagonal matrices by the divide and conquer approach
SIAM Journal on Scientific and Statistical Computing 11 (1990), 161-173.
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