1. C. Bertoglio, C. Conca, D. Nolte, G. Panasenko and K. PileckasJunction of models of different dimension for flows in tube structures by Womersley-type interface conditionsSIAM J. Appl. Math., Vol. 79, No. 3, 959-985, 2019,


2. T. Dobroserdova, F. Liang, G. Panasenko and Y. Vassilevski, Multiscale models of blood flow in the compliant aortic bifurcationApplied Mathematics Letters 93, 98–104, 2019,


3. G. Panasenko, B. Vernescu, Non-Newtonian flows in domains with non-compact boundariesNonlinear Analysis 183, 214–229, 2019,


4. M. V. Korobkov, K. Pileckas,  R. Russo, Solvability in a finite pipe of steady-state Navier–Stokes equations with boundary conditions involving Bernoulli pressure (accepted to "Calculus of Variations and Partial Differential Equations").


5. R. Juodagalvytė, G. Panasenko, K. Pileckas, Time periodic Navier-Stokes equations in a thin tube structure (accepted to "Boundary value problems").


6. K. KaulakytėK. PileckasNonhomogeneous boundary value problem for the time periodic linearized Navier-Stokes system in a domain with outlet to infinity (submitted to "Journal of Mathematical Analysis and Applications").


7. G. PanasenkoK. PileckasPeriodic in time flow in thin structure: equation on the graph (submitted to "Journal of Mathematical Analysis and Applications").


8.  É. Canon, F. Chardard, G. Panasenko, O. Štikonienė, Numerical solution of the viscous flows in a network of thin tubes: equations on the graph (submitted to "Journal of Computational Physics").

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