Seminars and Colloquia by Series

Leaping Lizards, Gripping Geckos and Crashing Cockroaches Inspire Robots, Artificial Muscles and Adhesives

Series
Other Talks
Time
Tuesday, April 10, 2012 - 11:00 for 1 hour (actually 50 minutes)
Location
IBB 1128
Speaker
Robert FullUniversity of California Berkeley

Please Note: Host: Daniel Goldman, School of Physics

Guided by direct experiments on many-legged animals, mathematical models and physical models (robots), we postulate a hierarchical family of control loops that necessarily include constraints of the body's mechanics. At the lowest end of this neuromechanical hierarchy, we hypothesize the primacy of mechanical feedback - neural clocks exciting tuned muscles acting through chosen skeletal postures. Control algorithms appear embedded in the form and skeleton of the animal itself. The control potential of muscles must be realized through complex, viscoelastic bodies. Bodies can absorb and redirect energy for transitions. Tails can be used as inertial control devices. On top of this physical layer reside sensory feedback driven reflexes that increase an animal's stability further and, at the highest level, environmental sensing that operates on a stride-to-stride timescale to direct the animal's body. Most importantly, locomotion requires an effective interaction with the environment. Understanding control requires understanding the coupling to environment. Amazing feet permit creatures such as geckos to climb up walls at over meter per second without using claws, glue or suction - just molecular forces using hairy toes. Fundamental principles of animal locomotion have inspired the design of self-clearing dry adhesives and autonomous legged robots such as the Ariel, Mecho-gecko, Sprawl, RHex, RiSE and Stickybot that can aid in search and rescue, inspection, detection and exploration.

Ford Commemorative Lecture - God does play dice - Why Quantum Mechanics is craps, how chaos crafted the Kuiper belt, and other curmudgeonly concepts

Series
Other Talks
Time
Monday, April 9, 2012 - 15:00 for 1 hour (actually 50 minutes)
Location
Marcus Nano Conference Room 1116
Speaker
David FarrellyUtah State University

Please Note: Host: Turgay Uzer, School of Physics

Joseph Ford saw beauty in "Chaos" and the potential for ``villainous chaos" to be used in a constructive manner. His ideas have proved prescient. The talk will focus mainly on how chaotic dynamics may have played a key constructive -- rather than destructive -- role in shaping certain features of the Kuiper belt: in particular, the formation and properties of binary objects in the transneptunian part of the Solar System. Kuiper belt binaries stand out from other known binary objects in having a range of peculiar orbital and physical properties which may, actually, be the fingerprint of chaos in the primordial Kuiper belt. Understanding how these remote binaries formed may shed light on the formation and evolution of the Solar System itself.

Georgia Tech Workshop on Hamiltonian Dynamics and Chaos

Series
Other Talks
Time
Monday, April 9, 2012 - 14:30 for 4 hours (half day)
Location
Marcus Nanotechnology Building Room 1116
Speaker
CNS-CDSNS WorkshopGeorgia Tech

Please Note: Hosts: Michael Schatz and Predrag Cvitanovic, School of Physics

Georgia Tech Workshop on Hamiltonian Dynamics and Chaos: Ground Control to Niels Bohr: Exploring Outer Space with Atomic Physics. Workshop Committee: Cristel Chandre: Cristel.Chandre@cpt.univ-mrs.fr, Chair; Predrag Cvitanović: predrag@gatech.edu; Rafael de la Llave: rll6@math.gatech.edu; Mike Schatz: michael.schatz@physics.gatech.edu

Irreducible factors of modular representations of mapping class groups arising in Integral TQFT

Series
Geometry Topology Seminar
Time
Monday, April 9, 2012 - 14:05 for 1 hour (actually 50 minutes)
Location
Skiles 005
Speaker
Pat GilmerLouisiana State University
We find decomposition series of length at most two for modular representations in characteristic p of mapping class groups of surfaces induced by an integral version of the Witten-Reshetikhin-Turaev SO(3)-TQFT at the p-th root of unity. This joint work with Gregor Masbaum.

A numerical study of vorticity enhanced heat transfer

Series
Applied and Computational Mathematics Seminar
Time
Monday, April 9, 2012 - 14:00 for 1 hour (actually 50 minutes)
Location
Skiles 006
Speaker
Xiaolin WangGT Math
The Glezer lab at Georgia Tech has found that vorticity can improve heat transfer efficiency in electronic hardware. Vortices are able to enhance the forced convection in the boundary layer and fully mix the heated fluid with cooler core flow. Some recent experiments showed the possibility of using a vibrated reed to produce vortices in heat sinks. In this work, we simulate both the fluid and the heat transfer process in a 3-dimensional plate fin heat sink. We propose a simplified model by considering flow and temperature in a 2-D channel, and extend the model to the third dimension using a 1-D heat fin model. We simulate periodically steady-state solutions. We show that the total heat flux transferred from the plate to the fluid can be improved with vortices given the same input power. A possible optimal solution for the largest heat transfer efficiency is proposed for the physical parameters of a real computer heat sink. We discuss the effect of the important parameters such as Reynolds number and thermal conductivities.

Riemann-Cartan Geometry of Non-linear Dislocation Mechanics

Series
Math Physics Seminar
Time
Monday, April 9, 2012 - 12:05 for 1 hour (actually 50 minutes)
Location
Skiles 006
Speaker
Arash YavariSchool of Civil and Environmental Engineering, GT
In this seminar we will show that the nonlinear mechanics of solids with distributed dislocations can be formulated as a nonlinear elasticity problem provided that the material manifold – where the body is stress-free − is chosen appropriately. Choosing a Weitzenböck manifold (a manifold with a flat and metric-compatible affine connection that has torsion) with torsion tensor identified with the given dislocation density tensor the body would be stress-free in the material manifold by construction. For classical nonlinear elastic solids in order to calculate stresses one needs to know the changes of the relative distances, i.e. a metric in the material manifold is needed. For distributed dislocations this metric is the metric compatible with the Weitzenböck connection. We will present exact solutions for the residual stress field of several distributed dislocation problems in incompressible nonlinear elastic solids using Cartan's method of moving frames. We will also discuss zero-stress dislocation distributions in nonlinear dislocation mechanics.

Measures of maximal entropy and integrated density of states for the discrete Schrodinger operator with Fibonacci potential

Series
CDSNS Colloquium
Time
Monday, April 9, 2012 - 11:05 for 1 hour (actually 50 minutes)
Location
Skiles 006
Speaker
Dr. Anton GorodetskiUC Irvine
The discrete Schrodinger operator with Fibonacci potential is a central model in the study of electronic properties of one-dimensional quasicrystals. Certain renormalization procedure allows to reduce many questions on specral properties of this operator to the questions on dynamical properties of a so called trace map. It turnes out that the trace map is hyperbolic, and its measure of maximal entropy is directly related to the integrated density of states of the Fibonacci Hamiltonian. In particular, this provides the first example of an ergodic family of Schrodinger operators with singular density of states measure for which exact dimensionality can be shown. This is a joint work with D. Damanik.

Discrete Mathematical Biology Working Seminar

Series
Other Talks
Time
Monday, April 9, 2012 - 11:00 for 1 hour (actually 50 minutes)
Location
Skiles 114
Speaker
Shel SwensonGeorgia Tech
A discussion of the paper "Understanding the Errors of SHAPE-Directed RNA Structure Modeling" by Kladwang et al (2011).

Plane fields on 3-manifolds II

Series
Geometry Topology Working Seminar
Time
Friday, April 6, 2012 - 14:00 for 2 hours
Location
Skiles 006
Speaker
John EtnyreGa Tech

Please Note: Note this is a 2 hour talk.

In this series of talks I will discuss various special plane fields on 3-manifold. Specifically we will consider folaitions and contact structures and the relationship between them. We will begin by sketching a proof of Eliashberg and Thurston's famous theorem from the 1990's that says any sufficiently smooth foliation can be approximated by a contact structure. In the remaining talks I will discuss ongoing research that sharpens our understanding of the relation between foliations and contact structures.

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