ISCI - Investigadores

Investigadores

Raúl Manasevich

Nombre:	Raúl Manasevich
Grado:	Ph.D en Ciencias de la Ingeniería - University of Berkeley.
Áreas de Investigación:	Desarrollos Metodológicos, Gestión en el Sector Público
Líneas de investigación:	Métodos Matemáticos de Criminalidad y Modelamiento con Ecuaciones Diferenciales (Estabilidad de Sistema Interconectado Central, Facturación Hidráulica).
Nivel de estudios:	Ingeniero Civil Matemático - Universidad de Chile. Ph. D en Ciencias de la Ingeniería - University of Berkeley.
Jerarquía Académica:	Profesor Titular del Departamento de Ingeniería Matemática, Universidad de Chile.
Tipo:	Investigadores Senior
E-Mail:	manasevi@dim.uchile.cl
Publicaciones:	Cantrell R., Cosner C., Manasevich R., 2012, Global Bifurcation of Solutions for Crime Modeling Equations, SIAM JOURNAL ON MATHEMATICAL ANALYSIS - 44 Issue: 3 - 1340-1358 Manasevich R., Ward JR., 2012, On a result of Brezis ans Mawhin, PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY - 140 Issue: 2 - 531-539 García-Huidobro, M., Ward, J., Manasevich, R. (2009) Positive Solutions for Equations and Systems with p-Laplace like Operators. Advances in Differential Equations, 14(5-6), 401-432. Drabek, P., Garcia-Huidobro, M., Manasevich, R. (2009) Positive Solutions for a Class of Equations with a p-Laplace like Operator and Weights. Nonlinear Analysis-Theory Methods & Applications, 71(3-4), 1281-1300. García-Huidobro, M., Manásevich, R., Ward, J.R. (2009) Periodic Solutions and Asymptotic Behavior in Liénard Systems with p-Laplacian Operators. Differential Integral Equations, 22(9-10), 979-998. Manásevich, R., Garcia-Huidobro, M., Gupta, C. (2007) Some Multipoint Boundary Value Problems of Neumann-Dirichlet Type Involving a Multipoint p-Laplace Like Operator. Journal of Mathematical Analysis and Applications, 333(1), 247-264. Manásevich, R., García-Huidobro, M., Ward, J. (2007) Vector p-Laplacian Like Operators, Pseudo-Eigenvalues, and Bifurcacion. Discrete and Continuous Dynamical Systems, 19(2), 299-321. Manásevich, R., Brock, F. (2007) On the Rayleigh Quotient and the First Eigenvalue for Some Vector-Valued Variational Problems. Differential Integral Equations, 20(4), 429-443. Huentutripay, J. y Manásevich, R. (2006) Nonlinear Eigenvalues for a Quasilinear Elliptic System in Orlicz-Sobolev Spaces. Journal of Dynamics and Differential Equations, 18(4), 901-929. Clément, P. García Huidobro, M. Guerra, I. Manásevich, R. (2006) On Regions of Existence and Nonexistence of Solutions for a System of p-q-Laplacians. Asymptotic Analysis, 48(1-2), 1-18. García Huidobro, M. Manásevich, R. y Yarur, C. (2006) On the Structure of Positive Radial Solutions to an Equation Containing a p-Laplacian With Weight. Journal of Differential Equations, 223(1), 51-95. Caffarelli, L. Manásevich, R. Rodrigues, H. y Yi, Y. (2006) Preface. Journal of Dynamics and Differential Equations, 18(3), 483-484. Pucci, P. García Huidobro, M. Manásevich, R. y Serrin, J. (2006) Qualitative Properties of Ground States for Singular Elliptic Equations With Weights. Annali di Matematica Pura ed Applicata, 185(Supplement 5), S205-S243. García Huidobro, M. Gupta, C. y Manásevich, R. (2005) A Dirichlet–Neumann m-Point BVP With a p-Laplacian-like Operator. Nonlinear Analysis-Theory Methods & Applications, 62(6), 1067-1089 Manásevich, R. y Sweers, G. (2004) A Comparison Result for Perturbed Radial p-Laplacians. Journal of Mathematical Analysis and Applications, 291(1), 1-19. García-Huidobro, M. Manásevich, R. Yan, P. y Zhang, M. (2004) A p-Laplacian Problem With a Multi-point Boundary Condition. Nonlinear Analysis: Theory, Methods & Applications, 59(3), 319-333. García-Huidobro, M. Gupta, C.P. y Manásevich, R. (2004) An m-Point Boundary Value Problem of Neumann Type For a p-Laplacian Like Operator. Nonlinear Analysis: Theory, Methods & Applications, 56(7), 1071-1090.

Dirección: Domeyko 2367, Santiago Centro, Chile

Teléfono: 562-26894429 / 562-26894403

E-Mail: contacto@sistemasdeingenieria.cl

El ISCI es una entidad inscrita en el Registro de Centros para la Realización de Actividades de Investigación o Desarrollo para fines de la Ley Nº 20.241, de Incentivo Tributario a la Inversión Privada en Investigación y Desarrollo