activity
20052008
most citedApproximate Equations for Large Scale Atmospheric Motions

5 citations · 8 across the 6 of their papers we have counts for

collaborators

6 papers

physics.class-ph2008

Probability distribution of the resistance of a random network

Thomas Callaghan, Joseph B. Keller

The probability density of the resistance of a two dimensional rectangular network between two conducting plates is calculated. The nodes form an by lattice, and each edge…

math-ph2007

Piecewise Linear Phase Transitions

Joseph B. Keller

It is shown how simple assumptions lead to piecewise linear behavior, which is observed in certain phase transitions.

math.CO2007★ 2 cited

Stirling's formula derived simply

Joseph B. Keller, Jean-Marc Vanden-Broeck

Stirling's formula, the asymptotic expansion of for large, or of for , is derived directly from the recursion equation and the normali…

math.NT2007★ 1 cited

A recursion equation for prime numbers

Joseph B. Keller

It is shown that the first prime numbers determine the next one by the recursion equation $$ p_{n+1} =\lim\limits_{s\to +\infty} [\prod\limits^n_{k=1} (1-\frac{1}…

physics.ao-ph2006★ 5 cited

Approximate Equations for Large Scale Atmospheric Motions

Joseph B. Keller, Lu Ting

A systematic derivation of a set of equations governing large scale atmospheric motions is presented. They are derived by introducing new variables scaled in terms of a small param…

cond-mat.mtrl-sci2005

Periodically generated propagating pulses

L. L. Bonilla, M. Kindelan, J. B. Keller

Certain equations with integral constraints have as solutions time-periodic pulses of a field-like unknown while a current-like unknown oscillates periodically with time. A general…