Mário Bessa - Concepedia

Author

Mário Bessa

Also Known As

Bessa, M., Bessa, Mario, Bessa, Mário, Jorge Rocha, M. Bessa, M. Silva, Maria Pires de Carvalho, Mario Bessa, MÁRIO BESSA, Mário BESSA

111

Publications

459

Citations

H-Index

Concepts

All Affiliations

Universidade do Porto University of Beira Interior University of Minho Instituto Nacional de Matemática Pura e Aplicada Polytechnic Institute of Coimbra

About

Mário Bessa is an author at Universidade do Porto specializing in stability, fluid mechanics, and engineering.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Fluid Mechanics	3	3	40
2	Engineering	2	2	47
3	Functional Analysis	2	2	45
4	Geometry	2	2	30
5	Integral Geometry	1	1	28

Mário Bessa

Publications

254

Citations

H-Index

Page 1

	Year	Citations
A generic incompressible flow is topological mixing Mário Bessa Comptes Rendus Mathématique	2008	33
Generic Dynamics of 4-Dimensional C 2 Hamiltonian Systems Mário Bessa, João Lopes Dias Communications in Mathematical Physics Generic DynamicsHamiltonian TheoryGeometric Singular Perturbation TheoryHamiltonian System	2008	31
The Lyapunov exponents of generic zero divergence three-dimensional vector fields Mário Bessa Ergodic Theory and Dynamical Systems Integral GeometryGeneric ZeroEngineeringGeometric FlowDense G δ	2007	28
Shadowing, expansiveness and specification for C1-conservative systems Mário Bessa, Manseob Lee, Xiao Wen Acta Mathematica Scientia Mathematical ProgrammingC1-conservative SystemsEngineeringDistributed Parameter SystemSystem Stability	2015	19
On the periodic orbits, shadowing and strong transitivity of continuous flows Mário Bessa, Maria Joana Torres, Paulo Varandas Nonlinear Analysis Geometric FlowPeriodic OrbitsTopological DynamicStrong TransitivityPeriodic Travelling Wave	2018	18
Three-dimensional conservative star flows are Anosov Mário Bessa, Jorge Rocha Discrete and Continuous Dynamical Systems Divergence-free Vector FieldOrbits HyperbolicGeometric Partial Differential EquationGeometryGeometric Flow	2009	17
Contributions to the geometric and ergodic theory of conservative flows Mário Bessa, Jorge Rocha Ergodic Theory and Dynamical Systems Geometric Partial Differential EquationFollowing DichotomyGeometric FlowHyperbolic Conservation LawGlobal Analysis	2012	17
On the stability of the set of hyperbolic closed orbits of a Hamiltonian Mário Bessa, Célia Ferreira, Jorge Rocha Mathematical Proceedings of the Cambridge Philosophical Society	2010	16
Shades of hyperbolicity for Hamiltonians Mário Bessa, Jorge Rocha, Maria Joana Torres Nonlinearity	2013	15
Dynamics of generic 2-dimensional linear differential systems Mário Bessa Journal of Differential Equations Discrete Dynamical SystemDeterministic Dynamical SystemSystem DynamicStability	2006	13

Page 1