# Jacobi method

## Papers overview

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Highly Cited

2010

Highly Cited

2010

- 2010

When considering classical solutions of boundary value problems for nonlinear first-order scalar partial differential equationsâ€¦Â (More)

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Highly Cited

2005

Highly Cited

2005

- IEEE Transactions on Automatic Control
- 2005

We describe and implement an algorithm for computing the set of reachable states of a continuous dynamic game. The algorithm isâ€¦Â (More)

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Highly Cited

2001

Highly Cited

2001

- SIAM J. Numerical Analysis
- 2001

We introduce a family of fast ordered upwind methods for approximating solutions to a wide class of static Hamilton-Jacobiâ€¦Â (More)

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Highly Cited

2000

Highly Cited

2000

- SIAM Review
- 2000

In this paper we propose a new method for the iterative computation of a few of the extremal eigenvalues of a symmetric matrixâ€¦Â (More)

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Highly Cited

2000

Highly Cited

2000

- SIAM J. Scientific Computing
- 2000

In this paper, we present a weighted ENO (essentially non-oscillatory) scheme to approximate the viscosity solution of theâ€¦Â (More)

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Highly Cited

1999

Highly Cited

1999

- SIAM J. Scientific Computing
- 1999

In this paper, we present a discontinuous Galerkin finite clement method for solving the nonlinear Hamilton-Jacobi equationsâ€¦Â (More)

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Highly Cited

1999

Highly Cited

1999

- ICCV
- 1999

The eikonal equation and variants of it are of significant interest for problems in computer vision and image processing. It isâ€¦Â (More)

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Highly Cited

1996

Highly Cited

1996

- SIAM J. Matrix Analysis Applications
- 1996

Simultaneous diagonalization of several matrices can be implemented by a Jacobi-like technique. This note gives the requiredâ€¦Â (More)

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Highly Cited

1994

Highly Cited

1994

- 1994

The Conjugate Gradient Method is the most prominent iterative method for solving sparse systems of linear equationsâ€¦Â (More)

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Highly Cited

1992

Highly Cited

1992

- 1992

We show that Jacobi's method (with a proper stopping criterion) computes small eigenvalues of symmetric positive de nite matricesâ€¦Â (More)

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