Selected Papers
Acknowledgments. Ms Sarah Fliegelman of the Weizmann
Institute, Israel did me the enormous courtesy of retyping my earlier
papers into Tex format and thereby making these texts available online.
The only compensation that she would accept for this laborious task
was a topflite bowling ball. I have been too late in acknowledging
her tremendous contribution. On October 20, 2002 Sarah
passed away at the age of 54.
M. Tabor and John Weiss, Analytical
structure of the Lorenz system,
Phys. Rev. A 24, p 2157 (1981). Download: Lorenz.pdf
John Weiss, M. Tabor and G. Carnevale, The
Painlevé Property for Partial Differential Equations,
J Math Phys 24 p 552 (1983).
Downloads: Pan1.dvi , Pan1.ps.gz
, Pan1.pdf
John Weiss, The
Painleve property for Partial Differential Equations, II: Backlund
transformation, Lax
pairs and the Schwarzian Derivative,
J Math Phys 24 , p 1405 (1983)& Downloads: Pan2.dvi
, Pan2.ps.gz , Pan2.pdf
John Weiss, On classes
of integrable systems and the Painleve property,
J Math Phys 25, p 13 (1984) Downloads: Pan3.dvi,Pan3.ps.gz,
Pan3.pdf
John Weiss, Backlund
transformation and linearizations for the Henon-Heiles system,
Phys Lett 102A , p 329 (1984) Downloads: Pan4.dvi
, Pan4.ps.gz , Pan4.pdf
John Weiss, The
Sine-Gordon equations: Complete and partial integrability,
J Math Phys 25, p 2226 (1984) Downloads:
Pan5.dvi , Pan5.ps.gz
, Pan5.pdf
John Weiss, Backlund
transformations and the Henon-Heiles system,
Phys Letts 105A , p 387 (1984) Downloads: Pan6.dvi
, Pan6.ps.gz , Pan6.pdf
John Weiss, The Painleve
property and Backlund transformation for the sequence of Boussinesq
equations,
J Math Phys 26, p 258 (1985) Downloads: Pan7.dvi
, Pan7.ps.gz , Pan7.pdf
John Weiss, Modified
equations, rational solutions and the Painleve property for the KP
and Hirota-Satsuma equations,
J Math Phys 26, p 2174 (1985) Downloads: Pan8.dvi
, Pan8.ps.gz , Pan8.pdf
John Weiss, Backlund
transformation and the Painleve property,
J Math Phys 27, p 1293 (1986) Downloads: Pan9.dvi
, Pan9.ps.gz , Pan9.pdf
John Weiss, Periodic
fixed points of Backlund transformations and the Korteweg-de
Vries equation,
J Math Phys 27, p 2647 (1986) Downloads: Pan10.dvi
, Pan10.ps.gz , Pan10.pdf
John Weiss, Periodic
fixed points of Backlund transformations,
J Math Phys 28, p 2025 (1987) Downloads: Pan11.dvi
, Pan11.ps.gz , Pan11.pdf
John Weiss, Backlund
transformations, Focal surfaces and the Two dimensional Toda
lattice,
Phys Letts 137A, p 365 (1989) Downloads: Pan12.dvi
, Pan12.ps.gz , Pan12.pdf
John Weiss, Bäcklund
transformations and the Painlevé property, in Les Houches
school Partially Integrable Evolution Equations in Physics,
NATO ASI series C, Vol. 310, Editors: R. Conte & N. Boccara, Kluwer
(1990). Downloads: Pan13.dvi , Pan13.ps.gz
, Pan13.pdf
John Weiss, The Singular Manifold
Method, Proceedings of conference on The Painlevé
transcendents, and their physical applications, St. Adele, Quebec
(1990), Editor, P. Winternitz, Plenum Press (1992). Downloads: dew.pdf
, dew.ps.zip
John Weiss, The
dynamics of enstrophy transfer in two dimensional hydrodynamics,
Physica D 48, pp. 273-294 (1991) Downloads: turb2d.dvi
, turb2d.ps.gz turb2d.pdf
John Weiss, Factorization
of the (2+1)-dimensional BLP integrable system by the periodic fixed
points of its Bäcklund transformations,
Physics Letters A 160, pp. 161-165 (1991)
Downloads: Pan14.dvi , Pan14.ps.gz
, Pan14.pdf
Sam Qian and John Weiss, Wavelets
and the Numerical Solution of Partial Differential Equations,
Journal of Computational Physics 106, pp 155-175 (1993)
Downloads: QianandWeiss.pdf
John Weiss, Applications
of the Singular Manifold Method ,
Proceedings of the workshop on Nonlinearity, Integrability,
and All That, held at Gallipoli, Lecce, Italy,
July 1 to July 10, 1999
Editors, M. Boiti, L. Martina, F. Pempinelli, B. Prinari, and G.
Soliani,
World Scientific Press, Singapore, April 2000. Downloads
: Pan15,dvi , Pan15.ps.gz
, Pan15.pdf
A. Latto, H.L. Resnikoff, and E. Tenenbaum, The
Evaluation of Connection Coefficients of Compactly Supported Wavelets,Proceedings
of the Princeton Conference on Wavelets and Turbulence, (1991).
Downloads: con3_5.dvi , con3_5.ps.gz
, con3_5.pdf
A. Latto and E. Tenenbaum, Compactly
supported wavelets and the numerical solution of Burgers' equation,
Comptes Rendus, French Academy of Science, t.
311, Serie I, 903-909, (1990).
Downloads: burger.dvi , burger.ps.gz
, burger.pdf
John Weiss, The numerical
resolution of turbulence and boundary value problems using the wavelet-Galerkin
method,
Applied Math Group preprint, July 1996. Download: drc.dvi
, drc.ps.gz , drc.pdf
John Weiss, Translation
Invariance and the Wavelet Transform,
Aware preprint, January 1993. Download: trep3.dvi
, trep3.ps.gz , trep3.pdf
Stephen Del Marco and John Weiss, Improved
Transient Signal Detection using a wavepacket-based detector with
an extended translation-invariant wavelet transform,
IEEE Transactions on Signal Processing, Vol. 45, pp.
841-850, April 1997.
Download: ETI.dvi , ETI.ps.gz
, ETI.pdf
John Weiss, The
Hilbert Transform of Wavelets are Wavelets,
Applied Mathematics Group Report, October 1995
Download: hilb.dvi , hilb.ps.gz
, hilb.pdf
John Weiss, Solution of the Wave
Equation using theWavelet-Galerkin Method,
Applied Mathematics Group Report, August 1998
John Weiss, Parallel Methods for
the Schroedinger Equation using Domain Decomposition and the Wavelet-Capacitance
Matrix, Applied Mathematics Group Report, January 1995
John Weiss, Thermal Analysis of a Multichip
Module using the wavelet-Galerkin Method,
Applied Mathematics Group Report, September 1995
The above papers can also be directly downloaded
by FTP. To obtain papers not yet included in the download directory
contact us by E mail.
Our E-mail address is: johnweiss@rcn.com Our fax line is: 781-648-6757
