You are in the College of Science and Liberal ArtsCollege of Science and Liberal Arts

Department of Mathematical Sciences

Matveev, Victor V.

Contact Info
Title: Associate Professor
Email: victor.v.matveev@njit.edu
Office: CULM 616
Phone: 973-596-5619
Dept: Mathematical Sciences
Webpage:

About Me

The research of Victor Matveev is in the area of computational neuroscience, and is focused primarily on biophysical modeling and numerical simulations of synaptic function and its mechanisms. In his work, Victor Matveev employs analytical methods as well as a variety of computational techniques, from stochastic modeling to numerical solution of partial and ordinary differential equations. Victor Matveev performs most of his work in collaboration with experimental neurophysiologists, and develops models to explain and fit the experimental data. His current projects include the study of the mechanisms of short-term synaptic facilitation and other calcium-dependent processes involved in neurotransmitter secretion, and the modeling of presynaptic calcium diffusion and buffering. To facilitate his research, Victor Matveev also has been working on the development of a software application designed for solving the reaction-diffusion equation arising in the study of intracellular calcium dynamics ("Calcium Calculator").

Education

  • PhD, Physics, SUNY Stony Brook
  • BS, Physics, Moscow State University, Russia

Courses I Teach

APPLIED NUMERICAL METHODS
ADV ORDINARY DIFFE EQ
DOCT DISSERTATION & RES

Courses Taught

 

Courses Taught


Research Interests

 The research of Victor Matveev is in the area of cell biophysics and computational neuroscience, and is focused primarily on the mathematical and computational modeling of synaptic mechanisms and intracellular calcium dynamics. In his work, Victor Matveev employs analytical methods as well as a variety of computational techniques,  from stochastic modeling to numerical solution of partial and ordinary differential equations. Victor Matveev performs most of his work in collaboration with experimental neurophysiologists, and develops models to explain and fit experimental data.

Current Research

His current projects include the study of the mechanisms of short-term synaptic facilitation and other synaptic plasticity phenomena, and the analysis of buffered calcium diffusion. To facilitate his research, Victor Matveev has been working on the development of a software application designed for solving the reaction-diffusion equations arising in the study of intracellular calcium dynamics ("Calcium Calculator").


[ Scripts ]  
  • V. Matveev, A. Bose, and F. Nadim (2007) Capturing the bursting dynamics of a two-cell inhibitory network using a one-dimensional mapJournal of Computational Neuroscience, 23: 169. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ] 
  • V. Matveev, R. Bertram, A. Sherman (2006) Residual Bound Ca2+ Can Account for the Effects of Ca2+ Buffers on Synaptic Facilitation Journal of Neurophysiology, 96: 3389-3397. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ] 
  • V. Matveev, R.S. Zucker, A. Sherman (2004) Facilitation through Buffer Saturation: Constraints on Endogenous Buffering PropertiesBiophysical Journal, 86:2691-2709. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ] 
  • V. Matveev, A. Sherman, R.S. Zucker (2002) New and Corrected Simulations of Synaptic Facilitation Biophysical Journal 83:1368-1373. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ]The missing reference is: Tang Y, Schlumpberger T, Kim T, Lueker M, and Zucker RS (2000) Effects of Mobile Buffers on Facilitation: Experimental and Computational Studies Biophys J 78: 2735-2751.  
  • V. Matveev and X.-J. Wang (2000) Differential Short-Term Plasticity and Transmission of Complex Spike Trains: to Depress or to Facilitate?Cerebral Cortex 10:1143-1153. [ Abstract ] [ Full Text ] [ PDF ]  
  • V. Matveev and X.-J. Wang (2000) Implications of All-or-None Synaptic Transmission and Short-Term Depression Beyond Vesicle Depletion: A Computational Study. Journal of Neuroscience 20:1575-1588. [ Abstract ] [ Full Text ] [ PDF ]
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    1. V. Matveev and R. Schrock (2008)On Properties of the Ising Model for Complex Energy/Temperature and Magnetic Field.Journal of Physics A: Mathematical and General, 44: 135002-135024 [ PDF ] 
      • V. Matveev and R. Shrock (1996)Complex-Temperature Phase Diagram of the 1D Z6 Clock Model and its Connection with Higher-Dimensional ModelsPhys. Lett. A221:343.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1996)Complex-Temperature Singularities in Potts Models on the square latticePhys. Rev. E54: 6174.[ Abstract ]  [ Postscript ]  
      • V. Matveev and R. Shrock (1996)Some new results on Yang-Lee zeros of the Ising model partition functionPhys. Lett. A215: 271.[ Abstract ]  [ Postscript ]  
      • V. Matveev and R. Shrock (1996)Complex-temperature properties of the 2D Ising model for nonzero magnetic fieldPhys. Rev. E53: 254.[ Abstract ]  [ Postscript ]    
      • V. Matveev and R. Shrock (1996)Complex-temperature singularities in the 2D Ising model: triangular and honeycomb latticesJ. Phys. A: Math. Gen. 29: 803-823.[ Abstract 1 ]  [ Abstract 2 ]  [ Postscript 1 ]  [ Postscript 2 ] 
      • V. Matveev and R. Shrock (1995)A connection between complex-temperature properties of the 1D and 2D spin s Ising modelPhys. Lett. A204: 353-358.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995)Zeros of the partition function for higher-spin 2D Ising modelsJ. Phys. A: Math. Gen. 28: L533-L539. [ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995)Complex-temperature properties of the Ising model on 2D heteropolygonal latticesJ. Phys. A: Math. Gen. 28: 5235-5256.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995)Complex-temperature properties of the 2D Ising model with ß H = ± i pi / 2 J. Phys. A: Math. Gen. 28: 4859-4882.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995) Complex-temperature singularities of the susceptibility in the 2D Ising model. I. Square latticeJ. Phys. A: Math. Gen. 28: 1557-1583.[ Abstract ]  [ Postscript ]   
      • V. Matveev (1993) Numerical study of periodic instanton configurations in two-dimensional abelian Higgs theoryPhys. Lett. B304: 291-294. [ Abstract ]  [ Postscript ]   
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    Publications in Neurosciene

    1. M. Oh and V. Matveev (2008) Loss of phase-locking in non-weakly coupled inhibitory networks of type-I model neuronsJournal of Computational Neuroscince, In Press (DOI: 10.1007/s10827-008-0112-8) 
    2. O. Babich, V. Matveev, A. L. Harris and Roman Shirokov (2007) Ca2+-dependent inactivation of CaV1.2 channels prevents Gd2+ block: does Ca2+ block the pore of inactivated channels?Journal of General Physiology, 129: 477-483. [ Abstract ] [ Full Text ] [ Scripts ]  
    3. V. Matveev, A. Bose, and F. Nadim (2007) Capturing the bursting dynamics of a two-cell inhibitory network using a one-dimensional mapJournal of Computational Neuroscience, 23: 169. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ] 
    4. V. Matveev, R. Bertram, A. Sherman (2006) Residual Bound Ca2+ Can Account for the Effects of Ca2+ Buffers on Synaptic Facilitation Journal of Neurophysiology, 96: 3389-3397. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ] 
    5. V. Matveev, R.S. Zucker, A. Sherman (2004) Facilitation through Buffer Saturation: Constraints on Endogenous Buffering PropertiesBiophysical Journal, 86:2691-2709. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ] 
    6. V. Matveev, A. Sherman, R.S. Zucker (2002) New and Corrected Simulations of Synaptic Facilitation Biophysical Journal 83:1368-1373. [ Abstract ] [ Full Text ] [ PDF ] [ Scripts ]The missing reference is: Tang Y, Schlumpberger T, Kim T, Lueker M, and Zucker RS (2000) Effects of Mobile Buffers on Facilitation: Experimental and Computational Studies Biophys J 78: 2735-2751.  
    7. V. Matveev and X.-J. Wang (2000) Differential Short-Term Plasticity and Transmission of Complex Spike Trains: to Depress or to Facilitate?Cerebral Cortex 10:1143-1153. [ Abstract ] [ Full Text ] [ PDF ]  
    8. V. Matveev and X.-J. Wang (2000) Implications of All-or-None Synaptic Transmission and Short-Term Depression Beyond Vesicle Depletion: A Computational Study. Journal of Neuroscience 20:1575-1588. [ Abstract ] [ Full Text ] [ PDF ]

    Publications inm Physics

    1. V. Matveev and R. Schrock (2008)On Properties of the Ising Model for Complex Energy/Temperature and Magnetic Field.Journal of Physics A: Mathematical and General, 44: 135002-135024 [ PDF ] 
      • V. Matveev and R. Shrock (1996)Complex-Temperature Phase Diagram of the 1D Z6 Clock Model and its Connection with Higher-Dimensional ModelsPhys. Lett. A221:343.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1996)Complex-Temperature Singularities in Potts Models on the square latticePhys. Rev. E54: 6174.[ Abstract ]  [ Postscript ]  
      • V. Matveev and R. Shrock (1996)Some new results on Yang-Lee zeros of the Ising model partition functionPhys. Lett. A215: 271.[ Abstract ]  [ Postscript ]  
      • V. Matveev and R. Shrock (1996)Complex-temperature properties of the 2D Ising model for nonzero magnetic fieldPhys. Rev. E53: 254.[ Abstract ]  [ Postscript ]    
      • V. Matveev and R. Shrock (1996)Complex-temperature singularities in the 2D Ising model: triangular and honeycomb latticesJ. Phys. A: Math. Gen. 29: 803-823.[ Abstract 1 ]  [ Abstract 2 ]  [ Postscript 1 ]  [ Postscript 2 ] 
      • V. Matveev and R. Shrock (1995)A connection between complex-temperature properties of the 1D and 2D spin s Ising modelPhys. Lett. A204: 353-358.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995)Zeros of the partition function for higher-spin 2D Ising modelsJ. Phys. A: Math. Gen. 28: L533-L539. [ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995)Complex-temperature properties of the Ising model on 2D heteropolygonal latticesJ. Phys. A: Math. Gen. 28: 5235-5256.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995)Complex-temperature properties of the 2D Ising model with ß H = ± i pi / 2 J. Phys. A: Math. Gen. 28: 4859-4882.[ Abstract ]  [ Postscript ]   
      • V. Matveev and R. Shrock (1995) Complex-temperature singularities of the susceptibility in the 2D Ising model. I. Square latticeJ. Phys. A: Math. Gen. 28: 1557-1583.[ Abstract ]  [ Postscript ]   
      • V. Matveev (1993) Numerical study of periodic instanton configurations in two-dimensional abelian Higgs theoryPhys. Lett. B304: 291-294. [ Abstract ]  [ Postscript ]