Institution
Mines ParisTech
Education•Paris, France•
About: Mines ParisTech is a education organization based out in Paris, France. It is known for research contribution in the topics: Finite element method & Microstructure. The organization has 6564 authors who have published 11676 publications receiving 359898 citations. The organization is also known as: École nationale supérieure des mines de Paris & École des mines de Paris.
Papers published on a yearly basis
Papers
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TL;DR: The paper exposes some of the potential of a recently introduced backstepping transformation for linear uncertain time-delay systems to address the classic problems of equilibrium regulation under partial measurements, disturbance rejection, parameter or delay adaptation.
183 citations
TL;DR: This work applied independent component analysis (ICA) to bladder cancer transcriptome data sets and interpreted the components using gene enrichment analysis and tumor-associated molecular, clinicopathological, and processing information, and identified components associated with biological processes of tumor cells or the tumor microenvironment.
183 citations
TL;DR: In this paper, the authors analyzed the impact of income on household energy consumption in the residential and transport sectors and showed that the least well-off households are particularly constrained since the share of their budget represented by these energy services is very large (15-25%).
183 citations
TL;DR: This work provides and documents a set of computer programs for constructing three-dimensional realizations of stationary and intrinsic Gaussian random fields, conditioning these realizations to aSet of data and back-transforming the Gaussian values to the original attribute units.
183 citations
Book•
12 Jul 2018TL;DR: In this paper, the invariant measure of two-dimensional random walks in domains with boundaries is determined using complex function theory, boundary value problems, Riemann surfaces, and Galois theory.
Abstract: This monograph aims to promote original mathematical methods to determine the invariant measure of two-dimensional random walks in domains with boundaries. Such processesarise in numerous applications and are of interest in several areas of mathematical research, such as Stochastic Networks, Analytic Combinatorics, and Quantum Physics. This second edition consists of two parts. Part I is a revised upgrade of the first edition (1999), with additional recent results on the group of a random walk. The theoretical approach given therein has been developed by the authors since the early 1970s. By using Complex Function Theory, Boundary Value Problems, Riemann Surfaces, and Galois Theory, completely new methods are proposed for solving functional equations of two complex variables, which can also be applied to characterize the Transient Behavior of the walks, as well as to find explicit solutions to the one-dimensional Quantum Three-Body Problem, or to tackle a new class of Integrable Systems. Part II borrows special case-studies from queueing theory (in particular, the famous problem of Joining the Shorter of Two Queues) and enumerative combinatorics (Counting, Asymptotics). Researchers and graduate students should find this book very useful.
183 citations
Authors
Showing all 6591 results
| Name | H-index | Papers | Citations |
|---|---|---|---|
| Francis Bach | 110 | 484 | 54944 |
| Olivier Delattre | 103 | 490 | 39258 |
| Richard M. Murray | 97 | 711 | 69016 |
| Bruno Latour | 96 | 364 | 94864 |
| George G. Malliaras | 94 | 382 | 28533 |
| George S. Wilson | 88 | 716 | 33034 |
| Zhong-Ping Jiang | 81 | 597 | 24279 |
| F. Liu | 80 | 428 | 23869 |
| Kazu Suenaga | 75 | 329 | 26287 |
| Carlo Adamo | 75 | 444 | 36092 |
| Edith Heard | 75 | 196 | 23899 |
| Enrico Zio | 73 | 1127 | 23809 |
| John J. Jonas | 70 | 379 | 21544 |
| Bernard Asselain | 69 | 409 | 23648 |
| Eric Guibal | 69 | 294 | 16397 |