Luiz C. Wrobel

What is he best known for?

The fields of study he is best known for:

• Thermodynamics
• Mathematical analysis
• Mechanical engineering

His primary scientific interests are in Boundary element method, Mathematical analysis, Mechanics, Boundary knot method and Reciprocity. His study on Boundary element method is covered under Finite element method. When carried out as part of a general Mathematical analysis research project, his work on Boundary value problem is frequently linked to work in Speedup, therefore connecting diverse disciplines of study.

His study in Mechanics is interdisciplinary in nature, drawing from both Numerical analysis and Condenser. The Boundary knot method study combines topics in areas such as Singular boundary method, Extended finite element method and Analytic element method. His research investigates the connection between Reciprocity and topics such as Poisson's equation that intersect with problems in Laplace's equation, Helmholtz equation, Real-valued function and Volume integral.

His most cited work include:

• Boundary Element Techniques (2538 citations)
• Boundary element techniques: Theory and applications in engineering (1188 citations)
• The dual reciprocity boundary element method (894 citations)

What are the main themes of his work throughout his whole career to date?

Luiz C. Wrobel mainly investigates Boundary element method, Mathematical analysis, Mechanics, Boundary and Boundary value problem. His Boundary element method research is mostly focused on the topic Boundary knot method. As a part of the same scientific study, Luiz C. Wrobel usually deals with the Boundary knot method, concentrating on Extended finite element method and frequently concerns with Mixed finite element method.

His Mathematical analysis research is multidisciplinary, relying on both Method of fundamental solutions and Singular boundary method. His Mechanics study incorporates themes from Classical mechanics and Thermodynamics. His work is dedicated to discovering how Boundary value problem, Applied mathematics are connected with Mathematical optimization and Discretization and other disciplines.

He most often published in these fields:

• Boundary element method (39.81%)
• Mathematical analysis (28.98%)
• Mechanics (22.61%)

What were the highlights of his more recent work (between 2015-2021)?

• Boundary element method (39.81%)
• Mathematical analysis (28.98%)
• Mechanics (22.61%)

In recent papers he was focusing on the following fields of study:

Boundary element method, Mathematical analysis, Mechanics, Welding and Finite element method are his primary areas of study. The concepts of his Boundary element method study are interwoven with issues in Boundary value problem, Interpolation, Mesh generation, Boundary and Isogeometric analysis. His research investigates the link between Interpolation and topics such as Boundary knot method that cross with problems in Mathematical optimization and Applied mathematics.

His Mathematical analysis study frequently draws connections between adjacent fields such as Buckling. He has included themes like Intergranular corrosion, Lattice, Scaling and Crystallite in his Mechanics study. His Finite element method research includes themes of Thermoregulation, Pipeline transport, Cavitation and Work.

Between 2015 and 2021, his most popular works were:

• Heat pipe based systems - Advances and applications (148 citations)
• Three-dimensional CFD simulation of Geyser boiling in a two-phase closed thermosyphon (54 citations)
• Surface water filtration using granular media and membranes: A review (42 citations)

In his most recent research, the most cited papers focused on:

• Thermodynamics
• Mechanical engineering
• Mathematical analysis

Luiz C. Wrobel mainly focuses on Fundamental solution, Applied mathematics, Mathematical optimization, Boundary element method and Boundary. His Fundamental solution research is under the purview of Mathematical analysis. Luiz C. Wrobel has researched Applied mathematics in several fields, including Boundary value problem, Interpolation, Transformation matrix, Mesh generation and Isogeometric analysis.

Luiz C. Wrobel interconnects Method of fundamental solutions, Boundary knot method, Inverse, Discretization and Laplace's equation in the investigation of issues within Mathematical optimization. His Constant coefficients research is multidisciplinary, incorporating elements of Reciprocity, Convergence, Vector field, Integral equation and Domain. The study incorporates disciplines such as Péclet number, Finite difference method and System of linear equations in addition to Reciprocity.