Dr. Grebenisan Gavril

Associate Professor
University of Oradea, Romania

Highest Degree
Ph.D. in Engineering from Technical University of Cluj-Napoca, Romania

My URL
https://livedna.org/40.14519

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Area of Interest:

Engineering
Materials Engineering Research
Mechanical Engineering
Production Design
Virtual Engineering

Selected Publications

  1. Negrău, D.C., G. Grebenisan, I.C. Gherghea and D. Anton, 2021. The advantages of combining 3D printing with turning process. Case study. MATEC Web Conf., Vol. 343. 10.1051/matecconf/202134302010.
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  2. Ratiu, M., G. Grebenisan, M.A. Prichici and S. Bogdan, 2019. Optimization methods of the industrial robots' trajectory. IOP Confer. Ser.: Mater. Sci. Eng., Vol. 568. 10.1088/1757-899X/568/1/012009.
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  3. Negrău, D.C., G. Grebenişan and T. Vesseleny, 2019. The theoretical bases and study parameters with FEA application approach on a bending tool design. IOP Confer. Ser.: Mater. Sci. Eng., Vol. 568. 10.1088/1757-899X/568/1/012064.
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  4. Negrău, D.C., G. Grebenişan and C. Gherghea, 2019. An optimization approach by finite element analysis, using design of experiments and response surfaces-A survey. IOP Confer. Ser.: Mater. Sci. Eng., Vol. 568. 10.1088/1757-899X/568/1/012065.
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  5. Marian, F.G. and G. Grebenișan, 2019. Parameterized optimization analysis with finite elements, using ANSYS®, of a reference point under a torque action. IOP Confer. Ser.: Mater. Sci. Eng., Vol. 568. 10.1088/1757-899X/568/1/012080.
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  6. Grebenişan, G., S. Bogdan, N. Salem and D.C. Negrău, 2019. A brief assessment of outliers and malfunctions detecting techniques with an application on lubricant condition monitoring. IOP Confer. Ser.: Mater. Sci. Eng., Vol. 568. 10.1088/1757-899X/568/1/012039.
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  7. Grebenişan, G., N. Salem, S. Bogdan and D.C. Negrău, 2019. A neural networks approach of process fault diagnosis using time series collected data through oil condition monitoring. IOP Confer. Ser.: Mater. Sci. Eng., Vol. 568. 10.1088/1757-899X/568/1/012079.
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  8. Bogdan, S., G. Grebenișan, D.A. Ulica and M. Ratiu, 2019. The implementation of an adaptive traffic light concept in regards to tram access in a complex intersection. IOP Confer. Ser.: Mater. Sci. Eng., Vol. 568. 10.1088/1757-899X/568/1/012097.
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  9. Grebenisan, G., N. Salem and S. Bogdan, 2018. The lubricants' parameters monitoring and data collecting. MATEC Web Confer., Vol. 184. 10.1051/matecconf/201818403008.
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  10. Grebenisan, G., N. Salem and S. Bogdan, 2018. An approach of classification and parameters estimation, using neural network, for lubricant degradation diagnosis. MATEC Web Confer., Vol. 184. 10.1051/matecconf/201818403009.
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  11. Gavril, G. and S. Bogdan, 2017. Parameterized finite element analysis of a superplastic forming process, using ANSYS. MATEC Web Confer., Vol. 126. 10.1051/matecconf/201712603003.
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  12. Gavril, G. and N. Salem, 2017. The multi-objective genetic algorithm optimization, of a superplastic forming process, using ANSYS. MATEC Web Confer., Vol. 126. 10.1051/matecconf/201712603003.
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  13. Gavril, G. and R. Alexandru, 2015. Machanical Engineering:Applications of Numerical Analysis in Matlab. The University of Oradea Publishing House, Paris, France, Pages: 422.

  14. Gavril, G. and I. Eugen, 2015. RADU-Mechanical report of plastic deformation analysis, using explicit dynamics module (ANSYS®). Ann. Univ. Oradea, Fascicle Manage. Technol. Eng., 24: 135-142.
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  15. Grebenisan, G., 2014. Numerical Methods in Script Files, Course Support. The University of Oradea Publishing House, Oradea, Pages: 278.

  16. Grebenisan, G., 2014. Numerical Methods in Examples: Support Lectures for Laboratory Works. The University of Oradea Publishing House, Oradea, Pages: 235.

  17. Grebenisan, G., 2014. Numerical Methods in Examples: Support Lectures for Laboratory Seminary Works. The University of Oradea Publishing House, Oradea, Pages: 95.

  18. Grebenisan, G. and I.E.R.I. Anton, 2014. Finite elements analysis of thermal steady state, using ansys. Ann. Univ. Oradea, 2: 108-112.

  19. Gavril, G., 2013. Numerical Methods with Applications in Matlab-Laboratory Works. The University of Oradea Publishing House, Oradea, Pages: 295.

  20. Gavril, G., 2011. Numerical Methods: University Courses. University in Oradea, Romania, ISBN: 978-606-10-0374-7, Pages: 247.

  21. Sanda, R., G. Gavril and A.A. Victoria, 2010. Generating green light simulation in vehicles traffic, using the GW tool software. Ann. Univ. Oradea, Vol. 19. 10.15660/AUOFMTE.2010-2.1877.
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  22. Gavril, G. and R.I. Eugen, 2010. Finite element analysis of a forming process, USING static structural (ANSYS) and ANSYS LS-DYNA. Ann. Univ. Oradea., Vol. 19. 10.15660/AUOFMTE.2010-2.1876.
    CrossRef  |  

  23. Gavril, G. and R. Sanda, 2010. Finite element analysis of superplastic forming process, using fluent (ANSYS). Ann. Univ. Oradea, 19: 284-289.

  24. Gavril, G. and R. Sanda, 2009. Experimental data processing, by graphical user interface curve fitting tool. Ann. Univ. Oradea, Vol. 18. 10.15660/AUOFMTE.2009.1572.
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  25. Tarca, I., I. Moga, G. Gavril and M. Baban, 2008. Identification of measuring points locations of the noise made by surface urban traffic. Ann. Univ. Oradea, 7: 609-614.
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  26. Gavril, G., 2008. Theory and practice on numerical aproach of gasostatic forming. Ann. Univ. Oradea, 7: 1451-1456.
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  27. Gavril, G., 2008. Numerical Methods: Seminars with Applications on MATLAB. University in Oradea, Romania, ISBN: 978-973-759-676-5, Pages: 103.

  28. Gavril, G., 2008. Numerical Methods: Applications on MATLAB- Laboratory Guide Works. University in Oradea, Romania, ISBN: 978-973-759-677-2, Pages: 218.

  29. Gavril, G., 2008. Numerical Methods in Engineering Using MATLAB. University in Oradea, Romania, ISBN: 978-973-759-650-5, Pages: 313.

  30. Gavril, G., 2008. Experiments based on numerical analisys of superplastic forming. Fascicle Manage. Technol. Eng., 17: 1457-1461.
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  31. Grebenisan, G. and S. Muresan, 2007. Numerical study of volumic forming on superplastic behaviour. Ann. Univ. Oradea, 16: 1441-1448.

  32. Gavril, G., B. Alexandru and M. Sorin, 2006. Parameter dependence of the solution of second order nonlinear ODE's via perov's fixed point theorem. Aust. J. Math. Anal. Applic., 3: 1-8.

  33. Gavril, G., 2004. Numerical Methods. Laboratory Works. The University of Oradea Publishing House, Oradea, Pages: 128.

  34. Gavril, G., 2004. Numerical Methods. Applications in MATLAB. The University of Oradea Publishing House, Oradea, Pages: 318.

  35. Gavril, G., 2003. MATLAB in Mechanical Engineering. The University of Oradea Publishing House, Oradea, Pages: 294.
Member since March, 2017