Leonard Sander

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Leonard Sander
Born
Education University of California, Berkeley
Washington University in St. Louis
Scientific career
Institutions University of Michigan

Leonard Sander is a professor emeritus at the University of Michigan and a fellow of the American Physical Society. [1] His research includes physics, biophysics, condensed matter physics, computational neuroscience, and theoretical complex systems.

Contents

Early life and education

Sander earned his B.A. in physics from Washington University in St. Louis in 1963, and his Ph.D. from University of California, Berkeley in 1968. [1]

Career

Sander started work at the University of Michigan in 1969. [1]

His research includes growth processes, statistical physics far from equilibrium, theoretical biophysics, and numerical computation. He has co-authored over 240 published papers. [2] Along with Thomas Witten, he proposed the theory of diffusion-limited aggregation. [3]

His paper with Witten in Physical Review Letters in 1981 has been cited over 4,000 times. [4]

Sander's latest work involves the harmonic measure of fractals, cell motility and malignant brain tumors, statistical fluctuations and front propagation, and new methods for computation of rare events. [1]

Sander has authored two college textbooks, Equilibrium Statistical Physics and Advanced Condensed Matter Physics. [5]

His work has also been included in other textbooks, including Statistical Physics by L.P. Kadanoff. [6]

Select publications

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References

  1. 1 2 3 4 "Leonard Sander". U-M LSA Physics. Retrieved 2024-08-12.
  2. "Leonard Sander". ResearchGate. Retrieved 2024-08-12.
  3. Witten, T. A.; Sander, L. M. (1981). "Diffusion-Limited Aggregation, a Kinetic Critical Phenomenon". Physical Review Letters. 47 (19): 1400–1403. Bibcode:1981PhRvL..47.1400W. doi:10.1103/PhysRevLett.47.1400.
  4. Witten, T. A.; Sander, L. M. (9 November 1981). "Physical Review Letters". APS Journals. 47 (19): 1400–1403. doi:10.1103/PhysRevLett.47.1400 . Retrieved 2024-09-10.
  5. "Leonard M. Sander". University of Michigan. Retrieved 2024-08-12.
  6. Kadanoff, L. P. (2000). Statistical Physics: statics, dynamics and renormalization. World Scientific. p. 101.