• Present Teaching (Fall, 2009):         MATH 1470.04 (CalculusII),        MATH 6330.01 (Linear Algebra)
  

• Previous Teaching: To see my Previouse Teaching click here. 

• Teaching Evaluations: To see the Evaluations of my teaching click here.
  

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Education: 

• Ph. D. (Mathematics), Dept of Mathematics, Wesleyan University, Middletown, CT-06459, USA, May 2005.
  
• Advisor:  Professor Michael S. Keane
• Dissertation Title:  Finitary Orbit Equivalence

• M.Sc. (Mathematics with specialization in Adavanced Functional Analysis and Advanced Topology), Jadavpur University, Kolkata, India.

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Previous Positions:

• From September 2007 to August 2008, Visiting Assistant Professor, Dept of Mathematics, University of North Texas, Denton, TX, USA.
• From August 2005 to August 2007, Postdoctoral Fellow, Dept of Mathematics, Colorado State Univeristy to work in Ergodic Theory with Professor Daniel J. Rudolph, Fort Collins, CO, USA.
  
• June-July 2005, Mathematics Teacher, Wesleyan Upward Bound/ ConnCAP, Wesleyan University, CT, USA.
• From September 2001 to May 2005, Graduate Teaching Assistant, Dept of Mathematics,  Wesleyan University, Middletown, CT, USA.
  
• From February 1997 to August 2001, Full Time Assistant Teacher of Mathematics, Netaji Subhash Vidyaniketan (Higher Secondary School), Agartala, Tripura, India.
  

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Publications:

• Quantization dimension function and ergodic measure with bounded distortion, to  appear, Bulletin of the  Polish Academy of  Sciences.
• Fixed point theorems for generalized weakly contractive mappings (with Ramendra Krishna Bose) , to appear, Surveys in Mathematics and its Applications).
• Nearly continuous Kakutani equivalence of adding machines (with Daniel J. Rudolph), Journal of Modern Dynamics, Volume 3, No. 1, 2009, 103-119.
• Any two irreducible Markov chains are finitarily orbit equivalent (with Daniel J. Rudolph) , to appear, Israel Journal of Mathematics.
• Any two irreducible Markov Chains of equal entropy are finitariy Kakutani equivalent (with Daniel J. Rudolph), Israel Journal of Mathematics, 165 (2008), no. 1, 29-41.
• Finitary orbit equivalence and measured Bratteli diagrams (with T. Hamachi and M. S. Keane) , Colloquium Mathematicum,  110 (2008), no. 2, 363-382.
• The Morse minimal system is finitarily Kakutani equivalent to the binary odometer (with Daniel J. Rudolph), Fundamenta Mathematicae, 198 (2008), no. 2, 149-163.
• Irrational rotation of the circle and the binary odometer are finitarily orbit equivalent, Publications of the Research Institute for Mathemtical Sciences, 43 (2007), no 2, 385-402.
• $\{m_n\}$-odometer and the binary odometer are finitarily orbit equivalent, Contemporary Mathematics, AMS, 430 (2007), 123-134. 

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