John H. Halton

发表

Erratum: “A method for increasing the efficiency of Monte Carlo integration”

D. C. Handscomb, John H. Halton, 1957, JACM.

John H. Halton, 1992 .

An outline of quasi-probability * : Why quasi-Monte-Carlo methods are statistically valid and how their errors can be estimated statistically

John H. Halton, 2004, Monte Carlo Methods Appl..

A Fast Algorithm for the Euclidean Traveling Salesman Problem, Optimal with Probability One

Routo Terada, John H. Halton, 1982, SIAM J. Comput..

Sequential Monte Carlo Techniques for Solving Non-Linear Systems

John H. Halton, J. Halton, 2006, Monte Carlo Methods Appl..

The properties of random trees

John H. Halton, J. Halton, 1989, Inf. Sci..

Geometry of a Three-Camera Head-Mounted System

John H. Halton, J. Halton, 1994, Inf. Sci..

Fast GPU-based reuse of paths in radiosity

Mateu Sbert, Francesc Castro, Gustavo Patow, 2007, Monte Carlo Methods Appl..

Sequential Monte Carlo for linear systems – a practical summary

John H. Halton, 2008, Monte Carlo Methods Appl..

Estimating the Accuracy of Quasi-Monte Carlo Integration

John H. Halton, J. Halton, 1972 .

On the thickness of graphs of given degree

John H. Halton, J. Halton, 1991, Inf. Sci..

Reuse of paths in light source animation

Mateu Sbert, Francesc Castro, John H. Halton, 2004, Proceedings Computer Graphics International, 2004..

The Polydendron: A well-Connected Graph

John H. Halton, 1994 .

Reuse of paths in light source animation

Mateu Sbert, John H. Halton, 2004 .

Error Rates in Differentially Coherent Phase Systems in Non-Gaussian Noise

John H. Halton, A. Spaulding, 1966 .

A Method for Increasing the Efficiency of Monte Carlo Integration

D. C. Handscomb, John H. Halton, J. Halton, 1957, JACM.

Sigma-algebra theorems

John H. Halton, 2008, Monte Carlo Methods Appl..

Efficient reuse of paths for random walk radiosity

Mateu Sbert, Francesc Castro, John H. Halton, 2008, Comput. Graph..

Reusing paths in radiosity and global illumination

Mateu Sbert, Philippe Bekaert, John H. Halton, 2004, Monte Carlo Methods Appl..

Accelerating Path Tracing by Re-Using Paths

Mateu Sbert, Philippe Bekaert, John H. Halton, 2002, Rendering Techniques.

Random sequences in generalized Cantor sets

John H. Halton, J. Halton, 1991 .

An interpretation of negative probabilities

John H. Halton, 1966 .

Random sequences in Fréchet spaces

John H. Halton, J. Halton, 1991 .

The extreme and L2 discrepancies of some plane sets

S. K. Zaremba, John H. Halton, 1969 .

The distribution of the sequence { n ξ}( n = 0, 1, 2, …)

John H. Halton, 1965 .

On the geometry of a general three-camera headmounted system

John H. Halton, 1989 .

On the efficiency of generalized antithetic transformations for Monte Carlo integration

John H. Halton, 1988 .

A combinatorial proof of Cayley's theorem on Pfaffians*

John H. Halton, 1966 .

SEQUENTIAL MONTE CARLO (REVISED).

John H. Halton, 1967 .

Pseudo-random trees: multiple independent sequence generators for parallel and branching computations

John H. Halton, J. Halton, 1989 .

Reject the rejection technique

John H. Halton, J. Halton, 1992 .

Quasi-Probability: Why quasi-Monte-Carlo methods are statistically valid and how their errors can be estimated statistically

John H. Halton, J. Halton, 2005, Monte Carlo Methods Appl..