ÈÍÔÎÐÌÀÖÈÎÍÍÛÉ ÁÞËËÅÒÅÍÜ "ÑÒÀÒÜÈ" N.21/22 05.06.06; 13.06.06
28.0 ÁÈÎËÎÃÈß
1. Moore K.A., Lemischka I.R. Stem Cells and Their Niches.
//Science. - 2006.- v.311, N.5769. - p.1880-85. - Bibliogr.:81.
28.08 Ýêîëîãèÿ
2. Manufacturers Agree to Phase Out Nonstick Chemical. //Sci.
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Ñ 131 ÂÛÑØÀß ÀËÃÅÁÐÀ.ËÈÍÅÉÍÀß ÀËÃÅÁÐÀ.ÒÅÎÐÈß ÌÀÒÐÈÖ
3. Peterson I. All Square. A Surprising, Far-Reaching Overhaul
for Theories about Quadratic Expressions. //Sci. News. - 2006.-
v.169, N.10. - p.152-153.
Ñ 133.2à ÍÅËÈÍÅÉÍÛÅ ÓÐÀÂÍÅÍÈß ÌÀÒÅÌÀÒÈ×ÅÑÊÎÉ ÔÈÇÈÊÈ,
ÑÎËÈÒÎÍÛ.
4. Áîðèñîâ Ä.È. Äèñêðåòíûé ñïåêòð ïàðû íåñèììåòðè÷íûõ
âîëíîâîäîâ, ñîåäèíåííûõ îêíîì. //Ìàòåì. ñáîðíèê. - 2006.- ò.197,
N.4. - c.3-32. - Áèáëèîãð.:22.
5. Æàðèíîâ Â.Â. Ñîîòâåòñòâèÿ Áåêëóíäà äëÿ ýâîëþöèîííûõ óðàâíåíèé
â ìíîãîìåðíîì ïðîñòðàíñòâå. //Òåîð. è ìàòåì. ôèç. - 2006.- ò.147,
N.1. - c.3-13. - Áèáëèîãð.:4.
6. Abourabia A.M., El-Horbaty M.M. On Solitary Wave Solutions
for the Two-Dimensional Nonlinear Modified Kortweg-de Vries-Burger
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7. Astakhova T.Yu., Vinorgadov G.A. Solitons on Two-Dimensional
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8. Baldwin S., Gibbons J. Genus 4 Trigonal Reduction of the
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9. Blyuss K.B. a.o. Front Propagation in a Phase Field Model
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10. Chowdhury K.R. a.o. Solitary Waves in a Dusty Plasma with
Charge Fluctuation and Dust Size Distribution and Vortex Like Ion
Distribution. //Chaos, Sol.&Fract. - 2006.- v.29, N.1. - p.125-130.
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11. Daraio C., Nesterenko V.F. Strongly Nonlinear Wave Dynamics
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12. Daraio C. a.o. Tunability of Solitary Wave Properties in
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13. Frichembruder M. a.o. Modeling Coherence Decay in Broad
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14. Gisin B.V. Existence of Solitons in Infinite Lattice.
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15. Hamanaka M. Non-Commutative Ward's Conjecture and Integrable
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16. He J.-H., Wu X.-H. Construction of Solitary Solution and
Compacton-Like Solution by Variational Iteration Method. //Chaos,
Sol.&Fract. - 2006.- v.29, N.1. - p.108-113. - Bibliogr.:31.
17. Huang W.-H. A Polynomial Expansion Method and Its
Application in the Coupled Zakharov-Kuznetsov Equations. //Chaos,
Sol.&Fract. - 2006.- v.29, N.2. - p.365-371. - Bibliogr.:21.
18. Ilison O., Salupere A. On the Propagation of Solitary Pulses
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19. Inc M. New Exact Solitary Pattern Solutions of the
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2006.- v.29, N.2. - p.499-505. - Bibliogr.:33.
20. Kanna T. a.o. Soliton Collisions with Shape Change by
Intensity Redistribution in Mixed Coupled Nonlinear Schrodinger
Equations. //Phys. Rev.E. - 2006.- v.73, N.2, Pt.2. - p.026604. -
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21. Kengne E., Liu W.M. Exact Solutions of the Derivative
Nonlinear Schrodinger Equation for a Nonlinear Transmission Line.
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22. Meng Q. a.o. Bifurcations of Travelling Wave Solutions for
a General Sine-Gordon Equation. //Chaos, Sol.&Fract. - 2006.- v.29,
N.2. - p.483-489. - Bibliogr.:8.
23. Mihalache D. a.o. Three-Dimensional Spatiotemporal Optical
Solitons in Nonlocal Nonlinear Media. //Phys. Rev.E. - 2006.- v.73,
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24. Movahed M.S. a.o. Level Crossing Analysis of Burgers
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25. Nekrasov A.K. Static Configurations and Nonlinear Waves in
Rotating Nonuniform Self-Gravitating Fluids. //Phys. Rev.E. - 2006.-
v.73, N.2, Pt.2. - p.026310. - Bibliogr.:38.
26. Paturyan V. a.o. Solitons and Soliton-Antisoliton Pairs of
a Goldstone Model in 3+1 Dimensions. //J.Phys.A: Math. Gen. - 2006.-
v.39, N.14. - p.3817-3827. - Bibliogr.:20.
27. Sakaguchi H., Malomed B.A. Two-Dimensional Solitons in the
Gross-Pitaevskii Equation with Spatially Modulated Nonlinearity.
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28. Scott J.F. Nanoferroelectrics: Statics and Dynamics.
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29. Senthilvelan M. a.o. Equivalence Transformations and
Differential Invariants of a Generalized Nonlinear Schrodinger
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p.3703-3713. - Bibliogr.:30.
30. Shin H.J. SIT-NLS Integrable Equations Associated with
Hermitian Symmetric Spaces. //J.Phys.A: Math. Gen. - 2006.- v.39,
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31. Shin H.J. SIT-NLS Solitons in Hermitian Symmetric Spaces.
//J.Phys.A: Math. Gen. - 2006.- v.39, N.15. - p.3921-3931. -
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32. Soliman A.A. A Numerical Simulation and Explicit Solutions
of KdV-Burger's and Lax's Seventh-Order KdV Equations. //Chaos,
Sol.&Fract. - 2006.- v.29, N.2. - p.294-302. - Bibliogr.:33.
33. Sukhorukov A.A. Enhanced Soliton Transport in Quasiperiodic
Lattices with Introduced Aperiodicity. //Phys. Rev. Lett. - 2006.-
v.96, N.11. - p.113902. - Bibliogr.:30.
34. Susanto H. Localized Modes and Phonon Scattering of a
Lattice k Kink. //Phys. Rev.E. - 2006.- v.73, N.2, Pt.2. -
p.026608. - Bibliogr.:21.
35. Taranenko V.B. a.o. Hysteretic Nonequilibrium Ising-Bloch
Transition. //Phys. Rev.E. - 2006.- v.73, N.2, Pt.2. - p.027201. -
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36. Tian L., Yu S. Nonsymmetrical Compacton and Multi-Compacton
of Nonlinear Intensity Klein-Gordon Equation. //Chaos, Sol.&Fract. -
2006.- v.29, N.2. - p.282-293. - Bibliogr.:12.
37. Wu R., Sun J. Homoclinic Orbits for Perturbed Coupled
Nonlinear Schrodinger Equations. //Chaos, Sol.&Fract. - 2006.- v.29,
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38. Xie Y.-X., Tang J.-S. Solutions of a Class of Nonlinear Wave
Equations. //Fizika A. - 2005.- v.14, N.1-4. - p.233-244. -
Bibliogr.:25.
39. Xue J.K. Comment on "Stable and Unstable Vector Dark
Solitons of Coupled Nonlinear Schrodinger Equation: Application to
Two-Component Bose-Einstein Condensates". //Phys. Rev.E. - 2006.-
v.73, N.2, Pt.2. - p.028601. - Bibliogr.:3.
40. Yang H.-X. a.o. Integrable Relativistic Toda Type Lattice
Hierarchies, Associated Coupling Systems and the Darboux
Transformation. //J.Phys.A: Math. Gen. - 2006.- v.39, N.15. -
p.3933-3947. - Bibliogr.:26.
41. Yang J., Chen Z. Defect Solitons in Photonic Lattices.
//Phys. Rev.E. - 2006.- v.73, N.2, Pt.2. - p.026609. -
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42. Zhang Y. a.o. A New Lie Algebra, a Corresponding
Multi-Component Integrable Hierarchy and an Integrable Coupling.
//Chaos, Sol.&Fract. - 2006.- v.29, N.1. - p.114-124. -
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43. Zhou C.T. a.o. X-Wave Solutions of Complex Ginzburg-Landau
Equations. //Phys. Rev.E. - 2006.- v.73, N.2, Pt.2. - p.026209. -
Bibliogr.:36.
Ñ 138 ÃÅÎÌÅÒÐÈß. ÐÈÌÀÍÎÂÀ ÃÅÎÌÅÒÐÈß. ÃÅÎÌÅÒÐÈß
ËÎÁÀ×ÅÂÑÊÎÃÎ
44. Ponte D.I., Wade A. Integration of Dirac-Jacobi Structures.
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Ñ 139 ÒÎÏÎËÎÃÈß
45. Êëèíøïîíò Í.Ý. Ê çàäà÷å òîïîëîãè÷åñêîé êëàññèôèêàöèè
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Ñ 15 ÒÅÎÐÈß ÂÅÐÎßÒÍÎÑÒÅÉ È ÌÀÒÅÌÀÒÈ×ÅÑÊÀß ÑÒÀÒÈÑÒÈÊÀ
46. Kim C. a.o. Numerical Method for Solving Stochastic
Differential Equations with Dichotomous Noise. //Phys. Rev.E. -
2006.- v.73, N.2, Pt.2. - p.026101. - Bibliogr.:40.
Ñ 17 ÂÛ×ÈÑËÈÒÅËÜÍÀß ÌÀÒÅÌÀÒÈÊÀ.
47. Fukuda I., Nakamura H. Construction of an Extended Invariant
for an Arbitrary Ordinary Differential Equation with Its Development
in a Numerical Integration Algorithm. //Phys. Rev.E. - 2006.- v.73,
N.2, Pt.2. - p.026703. - Bibliogr.:59.
Ñ 17 á ×ÈÑËÅÍÍÎÅ ÈÍÒÅÃÐÈÐÎÂÀÍÈÅ.ÌÅÒÎÄÛ ÌÎÍÒÅ-ÊÀÐËÎ.
48. Al-Saidi W.A. a.o. Auxiliary-Field Quantum Monte Carlo
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49. Georgiev I.T. a.o. Cluster Growth and Dynamic Scaling in a
Two-Lane Driven Diffusive System. //J.Phys.A: Math. Gen. - 2006.-
v.39, N.14. - p.3495-3509. - Bibliogr.:29.
50. Gulbahce N. a.o. Statistical Mechanics of Histories: A
Cluster Monte Carlo Algorithm. //Phys. Rev.E. - 2006.- v.73, N.2,
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51. Mishchenko Y. Remedy for the Sign Problem in the Diffusion
Monte Carlo Method for Few Fermions with Antisymmetric Diffusion
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52. Popescu F. a.o. Critical Temperatures of the Two-Band
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53. Settaouti A., Settaouti L. Swarm Studies on Elementary
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Ñ 17 ê ÐÀÑ×ÅÒÛ ÏÎ ÌÎËÅÊÓËßÐÍÎÉ ÄÈÍÀÌÈÊÅ.×ÈÑËÅÍÍÎÅ
ÌÎÄÅËÈÐÎÂÀÍÈÅ ÔÈÇÈ×ÅÑÊÈÕ ÇÀÄÀ×
54. Dudarev S.L. Angular-Dependent Matrix Potentials for Fast
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55. Esirkepov T. a.o. Laser Ion-Acceleration Scaling Laws Seen
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56. Jung S.-M., Park W.-S. Electro-Optical Analysis of Super
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57. Monticelli L. a.o. Assessing the Influence of
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v.18, N.14. - p.S329-S345. - Bibliogr.:31.
58. Rapaport D.C. Hexagonal Convection Patterns in Atomistically
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59. Smith A.-S. The Total Solute-Water Correlation Function for
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p.187-194. - Bibliogr.:12.
Ñ 3 ÔÈÇÈÊÀ
60. Êðóïíèêîâ Ê.Ê. Ñòàíîâëåíèå ñîâåòñêîé àòîìíîé èíäóñòðèè.
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61. Ayres D. a.o. Douglas Grant Michael 1960-2005. //CERN
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62. Wohn D.Y. Premier Science University Ousts Unpopular
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Ñ 31 ÑÈÑÒÅÌÛ ÅÄÈÍÈÖ. ÔÓÍÄÀÌÅÍÒÀËÜÍÛÅ ÔÈÇÈ×ÅÑÊÈÅ
ÊÎÍÑÒÀÍÒÛ
63. Angstmann E.J. a.o. Narrow Atomic Transitions with
Enhanced Sensitivity to Variation of the Fine Structure Constant.
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Ñ 321 ÊËÀÑÑÈ×ÅÑÊÀß ÌÅÕÀÍÈÊÀ
64. Morosi C., Pizzocchero L. On the Average Principle for
One-Frequency Systems. //J.Phys.A: Math. Gen. - 2006.- v.39, N.14.
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Ñ 322 ÒÅÎÐÈß ÎÒÍÎÑÈÒÅËÜÍÎÑÒÈ
65. Bracher C., Delos J.B. Motion of an Electron from a Point
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66. Carinena J.F., Figueroa H. Feynman Problem in the
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67. Hamdan N. On the Interpretation of the Doppler Effect in
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68. Horvat D., Ilijic S. Regularizations of Solutions for
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69. Medina R. Radiation Reaction of a Classical Quasi-Rigid
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Ñ 322.1 ÎÁÙÀß ÒÅÎÐÈß ÎÒÍÎÑÈÒÅËÜÍÎÑÒÈ È ÃÐÀÂÈÒÀÖÈß
70. Ãåðøòåéí Ñ.Ñ. è äð. Î âíóòðåííåì ðåøåíèè òèïà Øâàðöøèëüäà â
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72. Iovane G. Cantorian Space-Time and Hilbert Space: Part II -
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73. Modifying Einsteinian Gravity Casts Light on the Dark Side.
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75. Rahaman F. a.o. Semi-Classical Gravitational Effects Near
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76. Rodrigues R.B. a.o. Lateral Casimir Force Beyond the
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Ñ 322.2 ÊÎÑÌÎËÎÃÈß.ÃÐÀÂÈÒÀÖÈÎÍÍÛÅ ÂÎËÍÛ
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79. Boyle L.A. a.o. Inflationary Predictions for Scalar and
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80. Campanelli M. a.o. Accurate Evolutions of Orbiting
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81. Cowen R. Satellite Confirms Birth Theory of Universe. //Sci.
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83. Kyae B., Shafi Q. Flipped SU(5) Predicts *dT/T. //Phys.
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85. Radinschi I., Yang I.-C. On the Moller Energy-Momentum
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Ñ 323 ÊÂÀÍÒÎÂÀß ÌÅÕÀÍÈÊÀ
86. Àáäóëëàåâ Æ.È. Ñâÿçàííûå ñîñòîÿíèÿ ñèñòåìû äâóõ ôåðìèîíîâ íà
îäíîìåðíîé ðåøåòêå. //Òåîð. è ìàòåì. ôèç. - 2006.- ò.147, N.1. -
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87. Áàëüäî Ì., Îëüõîâñêèé Â.Ñ. Àíàëèòè÷åñêèå ñâîéñòâà S-ìàòðèöû
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ìàòåì. ôèç. - 2006.- ò.147, N.1. - ñ.113-128. - Áèáëèîãð.:12.
88. Áîðèñîâ Ä.È., Ãàäûëüøèí Ð.Ð. Î ñïåêòðå îïåðàòîðà Øðåäèíãåðà
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91. Colgan J., Pindzola M.S. Energy Differential Cross Sections
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92. De-La-Madrid R. The Rigged Hilbert Space Approach to the
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93. De-La-Madrid R. The Rigged Hilbert Space Approach to the
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94. Fantoni A., Tomasi-Gustafsson E. Nucleon Form Factors Stride
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95. Garrido E. a.o. Efimov Effect in Nuclear Three-Body
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