Ted Allen, Associate Professor

My research interests are in the general area of theoretical particle physics and gravitation. The two most prominent themes of my current research are QCD Strings and Constrained Quantization.

Quantum Chromodynamic Strings
Lattice calculations show that while the color force binding together a quark and an anti-quark behaves much like the electromagnetic force on very small scales, the color flux coalesces into a string-like object when the quark separation becomes appreciable on the nuclear scale. Mechanically, such a bound system acts like two point masses connected by a cord of energy. This cord, or string, can vibrate and the system can behave in more complicated and interesting ways than, say, a hydrogen atom. A while ago my collaborators and I found a model of this string and the quarks it connects that also incorporates the spin of the quarks. I am currently working to construct the quantum mechanics of this system.

Constrained Mechanical Systems and their Quantization
Most fundamental theories of physics have continuous symmetries that make their description of the physics redundant; they are constrained systems. The quantum mechanics of these systems must take these symmetries into account. I am interested in constructing new tools and applying existing tools to construct the quantum mechanics of constrained systems.

Other research interests of mine are the relationship between gravity, quantum mechanics, and thermodynamics; vortex dynamics and the fractional quantum Hall effect; potential models for quark confinement; and topological mass mechanisms.

Pasad Kulatunga, Assistant Professor

Atomic, Molecular and Optical Physics:
My primary research focus is atomic, molecular and optical physics. In our lab we investigate the dynamics of ultra cold atoms in deep optical traps. With the help of my students we have successfully trapped few hundred to thousand atoms in a very small microscopic dipole trap. We investigate the loading dynamics of these very small traps to better understand, and to optimize the number density of atoms stored in the trap and other trap parameters. These traps are formed by focusing a high intensity laser to a very small spot size in a vacuum chamber. We have characterized loading of a 5 µm dipole trap and have measured the loss rates, temperature, density, etc of atoms in this trap. We are now investigating the means to trap a very large number of atoms in microscopic traps to realize a high density sample of atoms. These dense ultra cold atomic samples are useful for studying quantum multiple light scattering.

Additionally we have proposed to study the coherent dynamics of few atoms in two dynamically configurable potential wells, a microscopic double well. We are trying to measure how a sample of atoms initially in a single potential well redistribute in the two sites of a double well as the single well is transformed by imposing a barrier in the well. We will be conducting Monte-Carlo simulations to model the system.

This work is accessible to undergraduate students and the projects are intended to teach and prepare students to carry out advanced research in areas of optics, atomic physics, photonics etc. Our results are presented at regional and national conferences to which the students travel to, and student co-authored papers are submitted to publication in peer reviewed journals.


Biophysics is an interdisciplinary field that brings fundamental physical principles to understand complex biological processes. We have experimental and theoretical research opportunities for students in this area. In our lab we have built a micro manipulation device and undertake studies of semiconductor nano particles that are used in bio-imaging applications. We can trap biological samples, study the motion of E-coli in a medium by making time-lapse images of the random walk of these objects. We can also image a cell with a membrane protein bound to fluorescent quantum dots to study the diffusion of the protein on the membrane. We have investigated fluorescent properties of commercial quantum dots and we are now attempting to optically trap and image quantum dots with optical tweezers. We have built a custom microscope that enable us to trap and image micron sized beads. We hope to trap and image smaller particles in the near future.

Donald Spector, Professor

My research is multi-faceted, generally focusing particle theory and mathematical physics, with opportunities for involvement by interested students. Two current areas of my work that explore ideas relevant to quantum field theory and string theory are as follows:

  • Developing a geometric characterization of shape invariance. Shape invariance is the principle underlying quantum systems that can be solved completely. Having previously showed that shape invariance is based on a BPS structure, an algebraic phenomenon known from the study of monopoles and strings, I am now aiming to use flux quantization to provide a geometrical formulation of the BPS interpretation of shape invariance, so that we know why this BPS structure appears.
  • Is the Hagedorn temperature a fundamental limit? String theory appears to have a maximum possible temperature, termed the Hagedorn temperature. My work on number theory and supersymmetry has identified a whole class of additional models that also possess a Hagedorn temperature. In these models, I am examining whether this temperature is a fundamental physical limit or an artifact of the mathematical formulation. Preliminary evidence suggests that Hagedorn temperature might be an artifact that reflects the presence of a hidden sector of particles, whose interaction with ordinary matter only becomes relevant at high energies.

Other areas in which I have an interest include analog algorithms in quantum computing, cooling schedules in simulated annealing, the bosonic decay of Q-balls, the engineering of quantum potentials to produce logarithmic spectra, the use of first-order phase transitions to model phenomena in computer science, economics, and biology, and anything to do with supersymetry.



To learn more about these research projects, contact the appropriate faculty member.

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Hobart and William Smith Colleges,
Geneva, NY 14456
(315) 781-3000

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