Mgr.

Martina Bobalová

Ph.D.

FBM, ÚI – Assistant professor

+420 54114 3721
Martina.Bobalova@vut.cz

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Mgr. Martina Bobalová, Ph.D.

Publications

  • 2021

    BOBALOVÁ, M.; NOVOTNÁ, V. MODELING OF TIME DELAYED PROCESSES IN BUSINESS ECONOMICS. In PROCEEDINGS OF THE 15th INTERNATIONAL MANAGEMENT CONFERENCE. INTERNATIONAL MANAGEMENT CONFERENCE. Bucharest: 2021. p. 79-89. ISSN: 2286-1440.
    Detail | WWW

  • 2019

    BOBALOVÁ, M. Maple Application in Economic Disciplines. In PERSPECTIVES OF BUSINESS AND ENTREPRENEURSHIP DEVELOPMENT IN DIGITAL TRANSFORMATION OF CORPORATE BUSINESS. Brno: Faculty of Business and Management, 2019. p. 169-174. ISBN: 978-80-214-5756-0.
    Detail | WWW

  • 2018

    BOBALOVÁ, M. Utility Maximization as an Optimization Task. In Vision 2020: Sustainable Economic Development and Application Management from Regional expansion to Global Growth. -. Seville: IBIMA, 2018. p. 1343-1347. ISBN: 978-0-9998551-1-9.
    Detail

    NOVOTNÁ, V.; BOBALOVÁ, M. Employment of Mathematical Skills in Economic Science. Coimbra: 2018. p. 59-60.
    Detail

    NOVOTNÁ, V.; BOBALOVÁ, M. Optimal replenishment policy for deteriorating and non-deteriorating items. Engineering Economics, 2018, vol. 29, no. 2, p. 272-280. ISSN: 1392-2785.
    Detail | WWW | Full text in the Digital Library

  • 2015

    BOBALOVÁ, M. Mathematical Models of Economic Cycles. In Vision 2020: From Regional Development Sustainability to Global Economic Growth. -. Amsterdam: IBIMA, 2015. p. 2580-2586. ISBN: 978-0-9860419-4- 5.
    Detail

    NOVOTNÁ, V.; BOBALOVÁ, M. Optimal replenishment policy for deteriorating items with the possibility of delay in payment. In PERSPECTIVES OF BUSINESS AND ENTREPRENEURSHIP DEVELOPMENT: ECONOMIC, MANAGEMENT, FINANCE AND SYSTEM ENGINEERING FROM THE ACADEMIC AND PRACTITIONERS VIEWS. Brno: FBM BUT, 2015. p. 368-375. ISBN: 978-80-214-5227-5.
    Detail

    BOBALOVÁ, M. Modern Teaching Methods in Mathematics. In Innovation Management and Sustainable Economic Competitive Advantage: From Regional Development to Global Growth. -. Madrid: IBIMA, 2015. p. 537-545. ISBN: 978-0-9860419-5- 2.
    Detail

    NOVOTNÁ, V.; BOBALOVÁ, M. The Use of Functional Differential Equations in the Model of the Meat Market with Supply Delay. In 20th International Scientific Conference "Economics and Management 2015 (ICEM-2015)". Procedia Social and Behavioral Sciences. Kaunas: Elsevier, 2015. p. 74-79. ISSN: 1877-0428.
    Detail | WWW | Full text in the Digital Library

  • 2014

    BOBALOVÁ, M. Functional Differential Equations in Economy. In Vision 2020: Sustainable Growth, Economic Development, and Global Competitiveness. -. Valencia: IBIMA, 2014. p. 1477-1484. ISBN: 978-0-9860419-2- 1.
    Detail

  • 2007

    BOBALOVÁ, M., MAŇÁSEK, L. On Constructing a Solution of a Multi- point Boundary Value Problem. In Colloquium on Differential and Difference Equations. 1. Blansko: MU, 2007. p. 93-100. ISBN: 978-80-210-4414- 2.
    Detail

    BOBALOVÁ, M. On a Nonlocal Boundary Value Problem for Linear Systems of Functional Differential Equations. Brno: 2007. p. 1-76.
    Detail

  • 2006

    BOBALOVÁ, M., TUAN, N. A. On the Solvability of Some Linear Boundary Value Problems for a Generalized Equation of the Pantograph. 2006, vol. 1, no. 1, p. 30-45.
    Detail

  • 2005

    BOBALOVÁ, M. On the Solvability of Multi- point Boundary Value Problems for the Generalized Equation of the Pantograph with Constant and Proportional Delays. 2005, vol. 1, no. 2, p. 63-72. ISSN: 80-89220-15- 0.
    Detail

  • 2003

    BOBALOVÁ, M. Nonlocal Linear Boundary Value Problems for Systems of Functional Differential Equations. In Žilina: University of Žilina, 2003. p. 21-22.
    Detail

    BOBALOVÁ, M. Nonlocal Linear Boundary Value Problems for Systems of Functional Differential Equation. Journal of Electrical Engineering, 2003, vol. 54, no. 12/ s, p. 20-23. ISSN: 1335- 3632.
    Detail

    BOBALOVÁ, M. Nonlocal Linear Boundary Value Problems for Systems of Functional Differential Equation. In Bratislava: Slovak University of Technology, 2003. p. 17-18.
    Detail

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