020316637X
2009-04-02 - extension: zip - size: 3 MB
020316637X
Functional Equations with Causal Operators (Stability and Control: Theory, Methods and Applications, 16)
Hosted on: rapidshare.com
Video results for: functional equationsMore results from video
Predator-Prey Dynamics with Type-Two Functional Response demonstrations.wolfram.com The Wolfram Demonstrations Project contains thousands of free interactive (More) demonstrations.wolfram.com The Wolfram Demonstrations Project contains thousands of free interactive visualizations, with new entries added daily. Stable predator-prey cycles are predicted by oversimplified Lokta-Volterra equations, but if biological realism is added, the dynamics often turn into damped oscillations or even monotonic damping. This Demonstration shows the type-two functional respon... Contributed by: Wilfried Gabriel (Less)
Melissa Liu (Part 4) M2U00125 Melissa Liu speaks at Northeastern university. Guest Speaker: Melissa Liu Columbia University Title: (More) Melissa Liu speaks at Northeastern university. Guest Speaker: Melissa Liu Columbia University Title: Moduli spaces of flat bundles over a nonorientable surface Date: Tuesday, November 18, 2008 Time: 1:00 p.m. Location: 509 Lake Hall In "The Yang-Mills equations over Riemann surfaces", Atiyah and Bott studied Yang-Mills functional over a Riemann surface from the poing of view of Morse theory. Nan-Kuo Ho and I generalized their study to all closed, compact, connected, possibly nonorientable surfaces. I will review the work of Atiyah and Bott and describe my joint work with Ho. Let G be a compact Lie group, and let S a connected, closed, orientable or nonorientable surface. The moduli space of flat G-bundles over S can be identified with Hom(\pi_1(S), G)/G. When S is orientable, the G-equivariant Poincare series of the representation variety Hom(\pi_1(S),G) can be computed by the Atiyah-Bott recursion relations derived from the Morse stratification of the Yang-Mills functional. I will describe computations of the G-equivariant Poincare series of Hom(\pi_1(S), G) for a nonorientable surface S when G=U(2), SU(2), U(3), SU(3). Unlike the orientable case, the Morse stratification of the Yang-Mills functional is not perfect, and the real kirwan map is not surjective. This is a joint work with Nan-Kuo Ho. (Less)
Functional Equations in a Single Variable - M. Kuczma.djv 2008-05-17 - extension: djv - parts: 2 - size: 3 MB
Functional Equations in a Single Variable - M. Kuczma.djv
If password needed look here: http://www.ebookee.com/Mathematics-Mathematical-Analysis-Ebook-Collections_164944.html
Hosted on: rapidshare.com
0387791450
2009-04-02 - extension: rar - size: 3 MB
0387791450
Ordinary and Partial Differential Equations: With Special Functions, Fourier Series, and Boundary Value Problems
Hosted on: rapidshare.com
9812560394
2009-11-26 - extension: zip - size: 1 MB
9812560394
Hosted on: rapidshare.com
0387345345
2009-11-26 - extension: zip - size: 752 KB
0387345345
Hosted on: rapidshare.com