George Grossman

Associate Professor
Department of Mathematics
Central Michigan University

Office: Pearce 217
Email: george DOT william DOT grossman AT cmich DOT edu
Phone: (989) 774-5577

Education

• Ph.D., University of Windsor, Windsor, Ontario, 1986.
• M.S., University of Windsor, Windsor, Ontario, 1982.
• B.A., York University, Toronto, Ontario, 1980.

Papers

• Yifan Zhang and George Grossman. A Combinatorial proof for the generating function of powers of a second-order recurrence sequence. J. Integer Seq. 21 (2018), no. 3, Art. 18.3.3, 15 pp.
• Yifan Zhang and George Grossman. A combinatorial proof for the generating function of powers of the Fibonacci sequence. Fibonacci Quart. 55 (2017), no. 3, 235–242.
• Yifan Zhang and George Grossman. Diophantine triples and extendibility of {1,2,5} and {1,5,10}. Fibonacci Quart. 52 (2014), no. 5, 212–215.
• Mark Bollman and George Grossman. Numerical approximation to $\pi$ using parabolic segments. J. Concr. Appl. Math. 8 (2010), no. 2, 236–245.
• George Grossman, Aklilu Zeleke, and Xinyun Zhu. Recurrence relation with binomial coefficient. J. Concr. Appl. Math. 8 (2010), no. 4, 602–615.
• George Grossman, Akalu Tefera, and Aklilu Zeleke. On representation of certain real numbers using combinatorial identities. Int. J. Pure Appl. Math 55 (2009), no. 3, 451–460.
• Xinyn Zhu and George Grossman. Limits of zeros of polynomial sequences. J. Comput. Anal. Appl. 11 (2009), no. 1, 140–158.
• George Grossman, Akalu Tefera, and Aklilu Zeleke. On proofs of certain combinatorial identities. Proceedings of the Eleventh International Conference on Fibonacci Numbers and their Applications. Congr. Numer. 94 (2009), 123–128.
• Mark Bollman and George Grossman. Sums of consecutive factorials in the Fibonacci sequence. Proceedings of the Eleventh International Conference on Fibonacci Numbers and their Applications. Congr. Numer. 194 (2009), 77–83.
• George W. Grossman. On the numerical approximation to $\pi$. J. Concr. Appl. Math. 5 (2007), no. 3, 181–196.
• George Grossman, Akalu Tefera, and Aklilu Zeleke. Summation identities for representation of certain real numbers. Int. J. Math. Math. Sci. 2006, Art. ID 78739, 8 pp.
• Nathan C. Blecke, Kirsten Fleming, and George William Grossman. Finding Fibonacci in a fractal. Applications of Fibonacci numbers. Vol. 9, 43–62, Kluwer Acad. Publ., Dordrecht, 2004.
• George Grossman and Aklilu Zeleke. On linear recurrence relations. J. Concr. Appl. Math. 1 (2003), no. 3, 229–245.
• George Grossman and Florian Luca. Sums of factorials in binary recurrence sequences. J. Number Theory 93 (2002), no. 2, 87–107.
• R. Fleming, G. Grossman, G., T. Lenker, S. Narayan, and S.-C. Ong. Classes of Schur $D$-stable matrices. Linear Algebra Appl. 306 (2000), no. 1-3, 15–24.
• George W. Grossman and Sivaram K. Narayan. On the characteristic polynomial of the $j$-th order Fibonacci sequence. Applications of Fibonacci numbers, Vol. 8 (Rochester, NY, 1998), 165–177, Kluwer Acad. Publ., Dordrecht, 1999.
• James Angelos, George Grossman, Edwin Kaufman, Terry Lenker, and Leela Rakesh. Limit cycles for successive projections onto hyperplanes in $\mathbb{R}^n$. Linear Algebra Appl. 285 (1998), no. 1-3, 201–228.
• R. Fleming, G. Grossman, T. Lenker, S. Narayan, and S.-C. Ong. On Schur $D$-stable matrices. Linear Algebra Appl. 279 (1998), no. 1-3, 39–50.
• George W. Grossman. Fractal construction by orthogonal projection using the Fibonacci sequence. Fibonacci Quart. 35 (1997), no. 3, 206–224.
• James Angelos, George Grossman, Yury Ionin, Edwin Kaufman, Terry Lenker, and Leela Rakesh. Packability of five spheres on a sphere implies packability of six. Amer. Math. Monthly 103 (1996), no. 10, 894–896.
• George W. Grossman, Ronald M. Barron. A new approach to the solution of the Navier-Stokes equations. Internat. J. Numer. Methods Fluids 7 (1987), no. 12, 1315–1324.