Some of you heard John Bush talking about pilot wave theory in Eddie's group
meeting. Most of the experimental results are due to Couder in case you are
interested .
Best wishes,
Ramis
---------- Forwarded message ----------
From: Shirley Entzminger <daisymae(a)math.mit.edu>
Date: Thu, Oct 7, 2010 at 7:23 PM
Subject: PHYSICAL MATHEMATICS SEMINAR -- Speaker: Yves Couder (Universite
Paris Diderot -Paris7) -- Tuesday, Oct. 12th -- TIME: 2:30 PM in Building 2,
Room 105
To: daisymae(a)math.mit.edu
PHYSICAL MATHEMATICS SEMINAR
DATE: Tuesday, October 12, 2010
TIME: 2:30 PM
LOCATION: Building 2, Room 105
Refreshments at 3:30 PM in Building 2, Room 290.
TITLE: A particle and its pilot wave at macroscopic scale:
the role of a path memory
SPEAKER: Yves Couder (University of Paris Diderot -Paris7)
ABSTRACT:
The behavior of the fundamental objects of physics at quantum scale is
dominated by the wave-particle duality. This characteristic is usually
thought to have no equivalent in macroscopic physics where mass-like objects
and waves are distinct entities. We have shown recently that a droplet
bouncing on a vertically vibrated liquid interface can become dynamically
coupled to the surface wave it excites. It thus becomes a self-propelled
"walker", a symbiotic object formed by the droplet and its associated wave.
Through several experiments, we address one central question. How can a
continuous and spatially extended wave have a common dynamics with a
localized and discrete droplet? We will show that when its wave is split
(diffraction, interference, tunneling etc), one droplet has an apparently
random response but that a deterministic behavior is statistically recovered
when the experiment is repeated. The structure of the wave field is
responsible for these properties as its interference structure contains what
we have called a "path-memory". A remarkable effect of this memory is
observed when the walker, submitted to a transverse force, has an orbiting
motion. The measured orbit diameter, instead of varying continuously with
the force can only take a discrete set of quantized values. The limits in
which these results can be compared to those at quantum scale will be
discussed.
************************************************************************
Massachusetts Institute of Technology
Department of Mathematics
Cambridge, MA 02139
For more information, please visit...
http://math.mit.edu/pms/fall10/
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