ISBN-10: 0387533729

ISBN-13: 9780387533728

ISBN-10: 3540533729

ISBN-13: 9783540533726

Schaum's has chuffed scholars for fifty Years. Now Schaum's largest dealers are in New variants! For part a century, greater than forty million scholars have depended on Schaum's to assist them research quicker, examine higher, and get most sensible grades. Now Schaum's celebrates its fiftieth birthday with a brand-new glance, a brand new layout with enormous quantities of perform difficulties, and fully up-to-date info to comply to the most recent advancements in each box of analysis. Schaum's Outlines-Problem Solved greater than 1 Million offered! This 3rd variation covers straightforward techniques in algebra, geometry, and so forth. and extra complex innovations in differential equations and vector research. It additionally expands its part on chance and records and encompasses a new part on monetary arithmetic to take care of with the present advancements in finance stories in addition to within the reports of math and the sciences

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Differential Geom. 42 (1995), 259–367. [SZ] D. Salamon, E. Zehnder, Morse theory for periodic solutions of Hamiltonian systems and the Maslov index, Comm. Pure Appl. Math. 45 (1992), 1303–1360. [Sc1] M. Schwarz, An explicit isomorphism between Floer homology and quantum cohomology, in preparation. [Sc2] M. Schwarz, A quantum cup-length estimate for symplectic fixed points, preprint. [Sc3] M. Schwarz, Morse Homology, Progress in Mathematics 111, Birkh¨auser, 1993. [Sc4] M. D. thesis, ETH Z¨ urich, 1995.

It is often difficult to decide whether a given Jˆ and its restriction ˆ E v are regular, since this depends on all holomorphic sections J = J|T and the holomorphic curves in the fibres. Moreover, in many examples the most natural choice of Jˆ is not regular. 5 are regular. 11. Let (E, J) be a compact complex manifold, π : E → CP 1 a holomorphic map with no critical points, Ω ∈ Ω2 (E) a closed form whose restrictions Ωz = Ω|Ez are K¨ ahler forms, and i : (M, ω) → (Ez0 , Ωz0 ) an isomorphism for some z0 ∈ CP 1 .

Differential Geom. 34 (1991), 143–164. [M3] D. McDuff, Immersed spheres in symplectic 4-manifolds, Ann. Inst. Fourier 42 (1992), 369–392. [MS1] D. McDuff, D. Salamon, J-holomorphic Curves and Quantum Cohomology, Amer. Math. , University Lecture Notes Series 6, (1994). [MS2] D. McDuff, D. Salamon, Introduction to Symplectic Topology, Oxford University Press, 1995. [MS3] D. McDuff, D. Salamon, A survey of symplectic 4-manifolds with b+ = 1, Turkish J. Math. 20 (1996), 47–60. [O] K. Ono, On the Arnold conjecture for weakly monotone symplectic manifolds, Invent.

### Algebra 04 Infinite groups, Linear groups

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