• 41 Citations
  • 3 h-Index
20102016
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Personal profile

Personal profile

Svajūnas Sajavičius graduated from Vilnius University (Lithuania) with BSc (2007) and MSc (2009) degrees in Mathematics, and a PhD degree (2013) in Computer Science. Currently he works at Institute of Applied Geometry of Johannes Kepler University Linz (Austria) as a postdoctoral research assistant in the MOTOR project. His research interests include numerical methods for partial differential equations (PDEs) and computer aided geometric design (with special focus on applications in isogeometric analysis). Dr Sajavičius is an author of over 10 papers in refereed journals and conference proceedings, and a participant of various international conferences and congresses.

Research interests

Numerical methods for PDEs (finite difference method, finite element method, meshless methods, isogeometric analysis)
Computer aided geometric design (applications in isogeometric analysis)

Teaching

Mykolas Romeris University

Vilnius University

Fingerprint Fingerprint is based on mining the text of the person's scientific documents to create an index of weighted terms, which defines the key subjects of each individual researcher.

Nonlocal Conditions Mathematics
Radial Functions Mathematics
Boundary conditions Engineering & Materials Science
Nonlocal Boundary Conditions Mathematics
Basis Functions Mathematics
Partial differential equations Engineering & Materials Science
Integral Condition Mathematics
Collocation Mathematics

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Research Output 2010 2016

  • 41 Citations
  • 3 h-Index
  • 6 Article
2 Citations (Scopus)
Open Access
Collocation Method
Radial Functions
Elliptic Problems
Basis Functions
Boundary conditions
12 Citations (Scopus)
Nonlocal Boundary Conditions
Radial Functions
Elliptic Equations
Basis Functions
Linear equation
12 Citations (Scopus)
Nonlocal Boundary Conditions
Poisson equation
Poisson's equation
Radial Functions
Conditioning
12 Citations (Scopus)
Integral Condition
Nonlocal Conditions
Finite Difference Scheme
Parabolic Equation
Partial differential equations
Eigenvalue Problem
Mathematical operators
Differential operator
Boundary conditions
Eigenvalue