Patricio Cumsille

Patricio Cumsille, Math. Eng., Msc., PhD Group of Applied Mathematics, Group of Tumor Angiogenesis (GIANT) Group of Research and Innovation in Vascular Health (GRIVAS Health) Assistant Professor Basic Sciences Department […]

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  • Patricio Cumsille, Math. Eng., Msc., PhD
  • Group of Applied Mathematics,
  • Group of Tumor Angiogenesis (GIANT)
  • Group of Research and Innovation in Vascular Health (GRIVAS Health)
  • Assistant Professor
  • Basic Sciences Department
  • Faculty of Sciences
  • Universidad del Bio-Bio
  • Chillán, Chile
  • Phone: +56 (42) 2463160
  • Mobil: +569 79670499

Ongoing grants

  • Co-investigator DIUBB 122109 GI/EF. 2012-2014. Universidad del Bio Bio.
  • Co-Investigator DIUBB 121909 GI/C. 2012- 2014. Universidad del Bio Bio.

Finished grants

  • PI. POSTDOCTORAT FONDECYT PROJECT N°3070040. 2007-2008.
  • PI. INITIATION INTO RESEARCH FONDECYT PROJECT N°11080222. 2008-2011.
  • Young-Investigator. ICM-FIC P05-001-F. Institute for Cell Dynamics and Biotechnology. 2007-2011.

Finished grants

  • PI. POSTDOCTORAT FONDECYT PROJECT N°3070040. 2007-2008.
  • PI. INITIATION INTO RESEARCH FONDECYT PROJECT N°11080222. 2008-2011.
  • Young-Investigator. ICM-FIC P05-001-F. Institute for Cell Dynamics and Biotechnology. 2007-2011.

Reviews in specialized journals

  • Invited reviewer in Applied Numerical Mathematics

Reviews in specialized journals

  • Invited reviewer in Applied Numerical Mathematics

Visiting Research

  • France: collaboration with INRIA MC2 team at Institut de Mathématiques de Bordeaux (August 2012-July 2013).

Visiting Research

  • France: collaboration with INRIA MC2 team at Institut de Mathématiques de Bordeaux (August 2012-July 2013).

Speaker at International Meetings in:

  • Brasil, Canadá, Chile, France.

Publications

  1. Cumsille, P. and Tucsnak, M. Wellposedness for the Navier-Stokes flow in the exterior of a rotating obstacle. Math. Meth. Appl. Sci. 29 (2006), no. 5, 595-623.
  2. Cumsille, P. and Takahashi, T. Wellposedness for the system modelling the motion of a rigid body of arbitrary form in an incompressible viscous  fluid. Czechoslovak Mathematical Journal 58 (133) (2008).
  3. Conca, C., Cumsille, P., Ortega, J. and Rosier, L. On the detection of a moving obstacle in an ideal uid by a boundary measurement. Inverse Problems 24 (2008) 045001.
  4. Conca, C., Cumsille, P., Ortega, J. and Rosier, L. Detecting a moving obstacle in an ideal fluid by a boundary measurement. C. R. Acad. Sci. Paris, Ser. I 346 (2008) 839-844.
  5. Cornelis, F., Cumsille, P., Saut, O., Lombardi, D., Iollo, A., Palussiere J. and Colin, T. La modélisation mathématique in vivo de la croissance tumorale sur les données de l’imagerie : un avenir proche ? Journal de Radiologie Diagnostique et Interventionnelle 06/2013; 94(6):610-617.
  6. Cumsille, P., Asenjo, J.A. and Conca C. A novel model for biolm growth and its resolution by using the hybrid immersed interface-level set method. Computers and Mathematics with Applications 67(1) (2014).

Publications (other indexations)

  1. Cumsille, P. and Takahashi, T. Wellposedness  for the Navier-Stokes  flow in the exterior of a rotating obstacle. Bol. Soc. Esp. Mat. Apl. SEMA No. 41 (2007), 117-126.
  2. Cumsille, P. and Conca, C. Un método híbrido interfaz inmersa-conjunto de nivel para la simulación de la evolución de una biopelícula. Revista Integración, Temas de Matemáticas, Universidad Industrial de Santander 27 (1) (2009), 25-35.
  3. Cumsille, P., Quiñinao, C., Conca, C., Colin, T. and Saut, O. Modelamiento matemático de crecimiento de tumores, acoplado con angiogénesis tumoral y su uso en la investigación de nuevas estrategias de tratamiento del cáncer. Bol. Soc. Esp. Mat. Apl. SEMA (2010). http://www.sema.org.es/proceedings.
  4.  Coronel, A., Cumsille, P. and Quezada, R. Un método numérico híbrido para capturar los choques en leyes de conservación escalares. Revista integración – Temas de matemáticas, Universidad Industrial de Santander 28 (2) (2010), 111-132.
  5. Cumsille, P., Ramírez J. and Rojas, M. Estudio numérico de sistemas de ecuaciones no lineales difusos. Revista integración – Temas de matemáticas, Universidad Industrial de Santander 28 (2) (2010), 153-172.