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 Semirechenskai͡a oblastʹ kak kolonīi͡a i rolʹ v neĭ Chuĭskoĭ doliny
 Vasilʹev, V. A.
 Petrograd : G.U.Z. i Z. otdi͡el zemelʹnykh uluchshenīĭ, 1915.
 Description
 Book — viii, 277 p. : ill., map.
 Online
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MFICHE 379 20988  Inlibrary use 
3. Applied PicardLefschetz theory [2002]
 Vasilʹev, V. A., 1956
 Providence, RI : American Mathematical Society, c2002.
 Description
 Book — xi, 324 p. : ill. ; 26 cm.
 Summary

 Introduction Local monodromy theory of isolated singularities of functions and complete intersections Stratified PicardLefschetz theory and monodromy of hyperplane sections Newton's theorem on the nonintegrability of ovals Lacunas and local Petrovskiicondition for hyperbolic differential operators with constant coefficients Calculation of local Petrovskiicycles and enumeration of local lacunas close to real singularities Homology of local systems, twisted monodromy theory, and regularization of improper integration cycles Analytic properties of surface potentials Multidimensional hypergeometric functions, their ramification, singularities, and resonances Bibliography Index.
 (source: Nielsen Book Data)
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Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

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QA3 .A4 NO.97  Unknown 
4. Introduction to topology [2001]
 Vvedenie v topologii͡u. English
 Vasilʹev, V. A., 1956
 Providence, R.I. : American Mathematical Society, c2001.
 Description
 Book — xiii, 149 p. : ill. ; 22 cm.
 Summary

 Topological spaces and operations with them Homotopy groups and homotopy equivalence Coverings Cell spaces ($CW$complexes) Relative homotopy groups and the exact sequence of a pair Fiber bundles Smooth manifolds The degree of a map Homology: Basic definitions and examples main properties of singular homology groups and their computation Homology of cell spaces Morse theory Cohomology and Poincare duality Some applications of homology theory Multiplication in cohomology (and homology) Index of notations Subject index.
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Science Library (Li and Ma)
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QA611 .V3813 2001  Unknown 
 Dopolnenii͡a k diskriminantam gladkikh otobrazheniĭ. English
 Vasilʹev, V. A., 1956
 Rev. ed.  Providence, R.I. : American Mathematical Society, c1994.
 Description
 Book — ix, 265 p. : ill. (some col.) ; 26 cm.
 Summary

 Introduction Cohomology of braid groups and configuration spaces Applications: Complexity of algorithms, superpositions of algebraic functions and interpolation theory Topology of spaces of real functions without complicated singularities Stable cohomology of complements of discriminants and caustics of isolated singularities of holomorphic functions Cohomology of the space of knots Invariants of ornaments Appendix $1.$ Classifying spaces and universal bundles. Join Appendix $2.$ Hopf algebras and $H$spaces Appendix $3.$ Loop spaces Appendix $4.$ Germs, jets, and transversality theorems Appendix $5.$ Homology of local systems Bibliography.
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SAL3 (offcampus storage), Science Library (Li and Ma)
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QA612.76 .V3713 1994  Available 
Science Library (Li and Ma)  Status 

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QA612.76 .V3713 1994  Unknown 
 Dopolnenii͡a k diskriminantam gladkikh otobrazheniĭ. English
 Vasilʹev, V. A., 1956
 Providence, R.I. : American Mathematical Society, 1992.
 Description
 Book — 208 p.
 Online
Science Library (Li and Ma)
Science Library (Li and Ma)  Status 

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QA612.76 .V3713 1992  Unknown 
7. Rolʹ khudozhnika v prot͡sesse vzaimodeĭstvii͡a kulʹtur : tvorcheskai͡a dei͡atelʹnostʹ A.A. Kokeli͡a [2016]
 Vasilʹev, V. A. (Vladimir Aleksandrovich)
 Cheboksary : Izdatelʹstvo Chuvashskogo universiteta, 2016
 Description
 Book — 321 pages ; 20 cm
 Online
SAL3 (offcampus storage)
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ND699 .K5545 V37 2016  Available 
 Vasilʹev, V. A. (Vladislav Andreevich)
 Dordrecht : Springer Netherlands, 1987.
 Description
 Book — 1 online resource (264 pages) Digital: text file.PDF.
 Summary

 1 Autowave processes and their role in natural sciences
 1.1 Autowaves in nonequilibrium systems
 1.2 Mathematical model of an autowave system
 1.3 Classification of autowave processes
 1.4 Basic experimental data
 2 Physical premises for the construction of basic models
 2.1 Finite interaction velocity. Reduction of telegrapher's equations
 2.2 Nonlinear diffusion equation. Finite diffusion velocity
 2.3 Diffusion in multicomponent homogeneous systems
 2.4 Integrodifferential equations and their reduction to the basic model
 2.5 Anisotropic and dispersive media
 2.6 Examples of basic models for autowave systems
 3 Ways of investigation of autowave systems
 3.1 Basic stages of investigation
 3.2 A typical qualitative analysis of stationary solutions in the phase plane
 3.3 Study of the stability of stationary solutions
 3.4 Smallparameter method
 3.5 Axiomatic approach
 3.6 Discrete models
 3.7 Fast and slow phases of spacetime processes
 3.8 Grouptheoretical approach
 3.9 Numerical experiment
 4 Fronts and pulses: elementary autowave structures
 4.1 A stationary excitation front
 4.2 A typical transient process
 4.3 Front velocity pulsations
 4.4 Stationary pulses
 4.5 The formation of travelling pulses
 4.6 Propagation of pulses in a medium with smooth inhomogeneities
 4.7 Pulses in a medium with a nonmonotonic dependence v = v(y)
 4.8 Pulses in a trigger system
 4.9 Discussion
 5 Autonomous wave sources
 5.1 Sources of echo and fissioning front types
 5.2 Generation of a TP at a border between 'slave' and 'trigger' media
 5.3 Stable leading centres
 5.4 Standing waves
 5.5 Reverberators: a qualitative description
 6 Synchronization of autooscillations in space as a selforganization factor
 6.1 Synchronization in homogeneous systems
 6.2 Synchronization in inhomogeneous systems. Equidistant detuning case
 6.3 Complex autowave regimes arising when synchronization is violated
 6.4 A synchronous network of autooscillators in modern radio electronics
 7 Spatially inhomogeneous stationary states: dissipative structures
 7.1 Conditions of existence of stationary inhomogeneous solutions
 7.2 Bifurcation of solutions and quasiharmonical structures
 7.3 Multitude of structures and their stability
 7.4 Contrast dissipative structures
 7.5 Dissipative structures in systems with mutual diffusion
 7.6 Localized dissipative structures
 7.7 Selforganization in combustion processes
 8 Noise and autowave processes
 8.1 Sources of noise in active kinetic systems and fundamental stochastic processes
 8.2 Parametric and multiplicative fluctuations in local kinetic systems
 8.3 The mean life time of the simplest ecological preypredator system
 8.4 Internal noise in distributed systems and spatial selforganization
 8.5 External noise and dissipative structures
 linear theory
 8.6 Nonlinear effects
 the twobox model
 8.7 Wave propagation and phase transitions in media with distributed multiplicative noise
 9 Autowave mechanisms of transport in living tubes
 9.1 Autowaves in organs of the gastrointestinal tract
 9.2 Waves in small bloodvessels with muscular walls
 9.3 Autowave phenomena in plasmodia of Myxomycetes
 Concluding Remarks
 References.
 Dordrecht ; Boston : D. Reidel ; Norwell, MA, U.S.A. : Distributors for the U.S.A. and Canada, Kluwer Academic Publishers, 1987.
 Description
 Book — 262 p. : ill. ; 23 cm.
 Online
SAL3 (offcampus storage)
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Q325 .A89 1987  Available 
 Samoĭlov, V. I. (Viktor Ivanovich)
 Moskva : Izdvo "Poltėks", 1993.
 Description
 Book — 2 v. ; 20 cm.
 Summary

 v. 1. Sovremennoe i͡adernoe oruzhie kak nasledie vtoroĭ mirovoĭ voĭny i "Kholodnoĭ voĭny"
 v. 2. Kak sdelatʹ i͡adernoe oruzhie "svi͡ashchennoĭ korovoĭ" chelovechestva?
 Online
SAL1&2 (oncampus storage)
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U264 .S246 1993 V.2  Available 
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