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  • Introduction of the Bridges in life sciences 
    Автор відсутній (Вiopolymers and Cell, 2010)
  • Introduction to Loop Quantum Cosmology 
    Banerjee, K.; Calcagni, G.; Martín-Benito, M. (Symmetry, Integrability and Geometry: Methods and Applications, 2012)
    This is an introduction to loop quantum cosmology (LQC) reviewing mini- and midisuperspace models as well as homogeneous and inhomogeneous effective dynamics.
  • Introduction to renormalization 
    Holovatch, Yu. (Condensed Matter Physics, 2006)
    In these lectures I discuss peculiarities of the critical behaviour of “non-ideal” systems as it is explained by the renormalization group approach. Examples considered here include account of the single-ion anisotropy, ...
  • Introduction to Sporadic Groups 
    Boya, L.J. (Symmetry, Integrability and Geometry: Methods and Applications, 2011)
    This is an introduction to finite simple groups, in particular sporadic groups, intended for physicists. After a short review of group theory, we enumerate the 1+1+16=18 families of finite simple groups, as an introduction ...
  • Introduction to the Bridges in Life Sciences 
    Vari, G. (Вiopolymers and Cell, 2011)
  • Introduction to the Bridges in Life Sciences 7th Annual Conference 
    Vari, G. (Вiopolymers and Cell, 2012)
  • Introgressive wheat lines Triticum Aestivum/Amblyopyrum muticum as to structure of homoeologous group 5 chromosomes 
    Iefimenko, T.S.; Fedak, G.; Antonyuk, M.Z.; Ternovska, T.K. (Фактори експериментальної еволюції організмів, 2015)
    Aims. Using SSR loci specifi c to homeological group 5 chromosomes, identify T genome introgressions in the genomes of F5 wheat plants from crossing Aurora x Aurotica. Methods. DNA extraction using CTAB method, PCR with ...
  • Intrusion prevention within a SDN environment 
    Davies, J.N.; Comerford, P.; Verovko, M.V.; Skiter, I.S.; Posadska, I.S. (Математичні машини і системи, 2017)
    Recent investigations have highlighted the complexity and interrelationship between components of the infrastructure of the internet. In an attempt to simplify the management of the infrastructure a great deal of research ...
  • Invariance principle for diffusions in random environment 
    Struckmeier, S. (Condensed Matter Physics, 2008)
    We will show an invariance principle for the diffusive motion of a particle interacting with a random frozen configuration of infinitely many other particles in Rd. The interaction is described by a symmetric, ...
  • Invariant Classification and Limits of Maximally Superintegrable Systems in 3D 
    Capel, J.J.; Kress, J.M.; Post, S. (Symmetry, Integrability and Geometry: Methods and Applications, 2015)
    The invariant classification of superintegrable systems is reviewed and utilized to construct singular limits between the systems. It is shown, by construction, that all superintegrable systems on conformally flat, 3D ...
  • Invariant Discretization Schemes Using Evolution-Projection Techniques 
    Bihlo, A.; Nave, J. (Symmetry, Integrability and Geometry: Methods and Applications, 2013)
    Finite difference discretization schemes preserving a subgroup of the maximal Lie invariance group of the one-dimensional linear heat equation are determined. These invariant schemes are constructed using the invariantization ...
  • Invariant manifolds for coupled nonlinear parabolic-hyperbolic partial differential equations 
    Fastovska, T.B. (Український математичний журнал, 2005)
    We consider an abstract system of coupled nonlinear parabolic-hyperbolic partial differential equations. This system describes, e.g., thermoelastic phenomena in various physical bodies. Several results on the existence of ...
  • Invariant measures for discrete dynamical systems and ergodic properties of generalized Boole-type transformations 
    Блекмор, Д.; Голеня, Й.; Прикарпатський, А.К.; Прикарпатський, Я.А. (Український математичний журнал, 2013)
    Invariant ergodic measures for generalized Boole-type transformations are studied by using an invariant quasimeasure generating function approach based on special solutions for the Frobenius–Perron operator. New two-dimensional ...
  • Invariant Poisson Realizations and the Averaging of Dirac Structures 
    Vallejo, J.A.; Vorobiev, Y. (Symmetry, Integrability and Geometry: Methods and Applications, 2014)
    We describe an averaging procedure on a Dirac manifold, with respect to a class of compatible actions of a compact Lie group. Some averaging theorems on the existence of invariant realizations of Poisson structures around ...
  • Invariants and Infinitesimal Transformations for Contact Sub-Lorentzian Structures on 3-Dimensional Manifolds 
    Grochowski, M.; Warhurst, B. (Symmetry, Integrability and Geometry: Methods and Applications, 2015)
    In this article we develop some elementary aspects of a theory of symmetry in sub-Lorentzian geometry. First of all we construct invariants characterizing isometric classes of sub-Lorentzian contact 3 manifolds. Next we ...
  • Invariants of finite solvable groups 
    Monakhov, V.; Trofimuk, A. (Algebra and Discrete Mathematics, 2012)
    The article contains the results about invariants of solvable groups with given structure of Sylow subgroups and information about the nilpotent π-length of π-solvable groups. Open questions are formulated.
  • Invariant solutions of a system of Euler equations that satisfy the Rankine—Hugoniot conditions 
    Yuryk, I.I. (Доповіді НАН України, 2018)
    We consider equations of hydrodynamics with certain additional constraints. Group-theoretical methods are applied to find invariant solutions of a system of Euler equations that satisfy the Rankine–Hugoniot conditions.
  • Invariant Submanifolds of Trans-Sasakian Manifolds 
    Bagewadi, C.S.; Anitha, B.S. (Український математичний журнал, 2015)
    We prove the equivalence of total geodesicity, recurrence, birecurrence, generalized birecurrence, Riccigeneralized birecurrence, parallelism, biparallelism, pseudoparallelism, bipseudoparallelism of σ for the invariant ...
  • Invariant Totally Geodesic Unit Vector Fields on Three-Dimensional Lie Groups 
    Yampolsky, A. (Журнал математической физики, анализа, геометрии, 2007)
    We give a complete list of left-invariant unit vector fields on three-dimensional Lie groups equipped with a left-invariant metric that generate a totally geodesic submanifold in the unit tangent bundle of a group equipped ...
  • Invariant variational problems with boundary constraints 
    Suvorov, S.G. (Нелинейные граничные задачи, 2004)
    We construct, equivariant version of Ljusternik - Schnirelman theory for the variational problems with boundary constraints. Our results can be proved in undeformation way. and no kind of constraint regularity is required.