Search Results - "Marcinkevicius, R"

Structural stability of the hepatitis C model with the proliferation of infected and uninfected hepatocytes by Navickas, Z., Marcinkevicius, R., Telksniene, I., Telksnys, T., Ragulskis, M.

“…ABSTRACTThe structural stability of the hepatitis C model with the proliferation of infected and uninfected hepatocytes is investigated in this paper. The…”
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Solitary solutions to a metastasis model represented by two systems of coupled Riccati equations by Timofejeva, I., Telksnys, T., Navickas, Z., Marcinkevicius, R., Mickevicius, R., Ragulskis, M.

“…Solitary solutions to a two-tumor metastasis model represented by a system of multiplicatively coupled Riccati equations are considered in this paper. The…”
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Solitary solutions to a relativistic two-body problem by Marcinkevicius, R., Navickas, Z., Ragulskis, M., Telksnys, T.

“…Necessary and sufficient conditions for the existence of solitary solutions to a generalized model of a two-body problem perturbed by small post-Newtonian…”
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Solitary solutions to an androgen‐deprivation prostate cancer treatment model by Telksnys, T., Timofejeva, I., Navickas, Z., Marcinkevicius, R., Mickevicius, R., Ragulskis, M.

“…A model of androgen deprivation treatment for prostate cancer is considered in this paper. Bright/dark solitary solutions to the model are constructed using…”
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The LEGO NXT Robot-based e-Learning Environment to Teach Computer Science Topics by Burbaite, R., Stuikys, V., Marcinkevicius, R.

“…It is difficult to motivate learners to learn abstract Computer Science topics (e.g., data structures, algorithms and programming) with the adequate level of…”
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Operator-based approach for the construction of analytical soliton solutions to nonlinear fractional-order differential equations by Navickas, Z., Telksnys, T., Marcinkevicius, R., Ragulskis, M.

“…•Analytical solutions to fractional DEs are constructed using operator methods.•Relationship between Caputo and Riemann-Liouville algebras is…”
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Existence of solitary solutions in systems of PDEs with multiplicative polynomial coupling by Telksnys, T., Navickas, Z., Marcinkevicius, R., Ragulskis, M.

“…Necessary conditions for the existence of solitary solutions to systems of nonlinear partial differential equations with multiplicative polynomial coupling are…”
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Kink solitary solutions to generalized Riccati equations with polynomial coefficients by Navickas, Z., Ragulskis, M., Marcinkevicius, R., Telksnys, T.

“…Inverse and direct balancing methods for the construction of kink solitary solutions to generalized Riccati equations with polynomial coefficients are…”
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A scheme for the integration of $ \, {}^{C} \ it{\boldsymbol{{D}}}^{(1/n)}\right)^n $-type FDEs via operator calculus techniques. The efficacy of the scheme is demonstrated by integrating the fractional Riccati differential equation by R. Marcinkevicius, I. Telksniene, T. Telksnys, Z. Navickas, M. Ragulskis

“…A scheme for the integration of $ \, {}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)} $-type fractional differential equations (FDEs) is presented in this paper. The…”
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The construction of solutions to $ {}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)} $ type FDEs via reduction to $ \left({}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)}\right)^n $ type FDEs by Marcinkevicius, R., Telksniene, I., Telksnys, T., Navickas, Z., Ragulskis, M.

“…A scheme for the integration of $ \, {}^{C} \mathit{\boldsymbol{{D}}}^{(1/n)} $-type fractional differential equations (FDEs) is presented in this paper. The…”
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Existence of second order solitary solutions to Riccati differential equations coupled with a multiplicative term by Navickas, Z., Marcinkevicius, R., Telksnys, T., Ragulskis, M.

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Effect of selective destruction of epicardial nervous plexuses on the function of atrio-ventricular node by Lekas, R, Sokolovas, V, Pauza, D N, Krisciukaitis, A, Givinskiene, G, Marcinkevicius, R

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Repair of ascending aortic dissection by Marcinkevicius, R, Sirvydis, V, Zilinskas, V

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Replacement of thrombosed graft of descending aorta by Marcinkevicius, A, Sirvydis, V, Marcinkevicius, R, Zilinskas, V

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Adapted operator method for solving of ordinary differential equations by Bikulciene, L., Marcinkevicius, R., Navickas, Z.

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Adapted Operator Method for Solving of Ordinary Differential Equations by BIKULCIENE, Liepa, MARCINKEVICIUS, Romas, NAVICKAS, Zenonas

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