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Автор
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2й автор
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3й автор
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Название
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Год
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Доп.
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| 11180. | Jenkins M.A. | Traub J.F. | | Algorithm 419: zeros of a complex polynomial [C2] | 1972 | •• |
| 11179. | Jenkins M.A. | | | Algorithm 493: Zeros of a Real Polynomial [C2] | 1975 | •• |
| 11178. | Keller J.B. | | | Semiclassical Mechanics | 1985 | •• |
| 11177. | Keller J.B. | McLaughlin D.W. | | The Feynman Integral | 1975 | •• |
| 11176. | Johnson J.R. | Krandick W. | | Polynomial Real Root Isolation using Approximate Arithmetic | 1997 | •• |
| 11175. | Kibble T.W.B. | | | Symmetry Breaking in Non-Abelian Gauge Theories | 1967 | •• |
| 11174. | Horowitz E. | | | Algorithms for rational function arithmetic operations | 1972 | •• |
| 11173. | Pannenberg M. | | | A characterization of a class of locally compact Abelian groups via Korovkin theory | 1990 | •• |
| 11172. | Kirrinnis P. | | | Fast computation of numerical partial fraction decompositions and contour integrals of rational functions | 1992 | •• |
| 11171. | Gibbons G.W. | Hawking S.W. | | Cosmological event horizons, thermodynamics, and particle creation | 1977 | •• |
| 11170. | Goldwasser S. | Kilian J. | | Primality testing using elliptic curves | 1999 | •• |
| 11169. | Coleman S. | De Luccia F. | | Gravitational Effects on and of Vacuum Decay | 1980 | •• |
| 11168. | Coleman S. | | | 1/N | 1979 | •• |
| 11167. | Golub G.N. | Smith L.B. | | Chebyshev Approximation of Continuous Functions by a Chebyshev System of Functions [E2] | 1967 | •• |
| 11166. | Hakim V. | Ambegaokar V. | | Quantum Theory of a Free Particle Interacting with a Linearly Dissipative Environment | 1985 | •• |
| 11165. | Heindel L.E. | | | Integer Arithmetic Algorithms for Polynomial Real Zero Determination | 1971 | •• |
| 11164. | Hribernig V. | Stetter H.J. | | Detection and Validation of Clusters of Polynomial Zeros | 1997 | •• |
| 11163. | Hull T.E. | Mathon R. | | The Mathematical Basis and a Prototype Implementation of a New Polynomial Rootfinder with Quadratic Convergence | 1996 | •• |
| 11162. | Kleinert H. | | | Path integral for second-derivative Lagrangian L=(k/2)x^2+(m/2)x^2+(k/2)x^2-l(τ)x(τ) | 1986 | •• |
| 11161. | Lee H.W. | Pac P.Y. | | Higher-derivative operators and DeWitt's WKB ansatz | 1986 | •• |
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