activity
19952025
most citedTheory of continuum percolation I. General formalism

26 citations · 108 across the 12 of their papers we have counts for

collaborators

12 papers

math-ph2025

Pair Space in Classical Mechanics III. Some Four-Body Central Configurations

Alon Drory

We study central configurations in the four body problem, i.e., configurations in which the forces on all the bodies point to a fixed, single point in space. The newly formulated p…

math-ph2024

Pair Space in Classical Mechanics I. The Three-Body Problem

Alon Drory

I introduce an extended configuration space for classical mechanical systems, called pair-space, which is spanned by the relative positions of all the pairs of bodies. To overcome…

math-ph2024

Pair Space in Classical Mechanics II. N-Body Central Configurations

Alon Drory

A previous work introduced pair space, which is spanned by the center of mass of a system and the relative positions (pair positions) of its constituent bodies. Here, I show that i…

stat.OT2015★ 13 cited

Failure and Uses of Jaynes' Principle of Transformation Groups

Alon Drory

Bertand's paradox is a fundamental problem in probability that casts doubt on the applicability of the indifference principle by showing that it may yield contradictory results, de…

physics.gen-ph2014★ 7 cited

The necessity of the second postulate in special relativity

Alon Drory

Many authors noted that the principle of relativity together with space-time homogeneity and isotropy restrict the form of the coordinate transformations from one inertial frame to…

physics.hist-ph2014★ 1 cited

The Function of the Second Postulate in Special Relativity

Alon Drory

Many authors noted that the principle of relativity, together with space-time symmetries, suffices to derive Lorentz-like coordinate transformations between inertial frames. These…

physics.class-ph2011

Testing for Anisotropy of Space via an Extension of Special Relativity

Alon Drory

In special relativity, testing for spatial anisotropy usually means testing for anisotropic propagation of light. This paper explores a different possibility, in which light is sti…

cond-mat.stat-mech1996★ 17 cited

Theory of continuum percolation III. Low density expansion

Alon Drory, Brian Berkowitz, Giorgio Parisi +1

We use a previously introduced mapping between the continuum percolation model and the Potts fluid (a system of interacting s-states spins which are free to move in the continuum)…

cond-mat.stat-mech1996★ 19 cited

Exact solution of a one-dimensional continuum percolation model

Alon Drory

I consider a one dimensional system of particles which interact through a hard core of diameter $\si$ and can connect to each other if they are closer than a distance . The mean…

cond-mat1996★ 20 cited

Theory of continuum percolation II. Mean field theory

Alon Drory

I use a previously introduced mapping between the continuum percolation model and the Potts fluid to derive a mean field theory of continuum percolation systems. This is done by in…

cond-mat1996★ 26 cited

Theory of continuum percolation I. General formalism

Alon Drory

The theoretical basis of continuum percolation has changed greatly since its beginning as little more than an analogy with lattice systems. Nevertheless, there is yet no comprehens…

cond-mat1995★ 5 cited

Theory of Second and Higher Order Stochastic Processes

Alon Drory

This paper presents a general approach to linear stochastic processes driven by various random noises. Mathematically, such processes are described by linear stochastic differentia…