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modelu. 1 Introduction For fine lubricating system design is important to determine pressure loss. A significant group of lubricants
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expressed as Ii j. The number of measuring points necessary for obtaining all of Ii j in the matrix form of m rows and n columns is (m + 1)n
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Ostrava Poruba, tel. (+420) 59 732 3869, jirka.horak@vsb.cz 150 Fig. 1 – Drop tube keeping temperature on required level within reaction chamber. At the end of sample
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values of speed and the Fourier transformation of time domain response of the centre of the disc are computed. 1 Introduction Rotor systems with the shaft weakened by a notch
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through its sensors from the environment after performing each action. Definition 1 (p-graph). A procrustean graph (p-graph) is an edge-labelled bipartite directed graph in which
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to the upper platform of locomotive mechanism. 3D model of the robot in connection with manipulation extension is shown on Fig. 1 [2].
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přesný model) a jako kvazilineární model (zjednodušený model). Zjednodušený model byl porovnán s přesným modelem. 1 INTRODUCTION The aim of this paper is
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geomorphologic processes. An GIS Ostrava 2008 Ostrava 27. – 30. 1. 2008 2 elementary form is delimitated by lines of discontinuity, where
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Fig. 2. The main processes of autonomous structural inspection using UAV: (1) Coverage path planning, which is the main theme in this work,
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goal is to counteract gravity and the aerodynamic forces, as well as track the height and velocity of the UAV. The control logic is described by the block diagram in Fig
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Full-time 6/15 View lecturers Lecturers Ing. Eva Szotkowská Lacková, Ph.D. Mgr. Alena Kašpárková, Ph.D., M.A. Mgr. Kamila Průšová PhDr. Petra Klapuchová, Ph.D. 26.
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Matematika I, Matematika II Připoj se k online konzultaci Rezervace informace Kapacita Unlimited Tickets Booked Next series events 26. 10. 2020 17:30 - 19:00 2.
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ics) Popis Základy matematiky, Matematika I,II,IV (dvojný, trojný, křivkový integrál), Pravděpodobnost a statistika, MATLAB Next series events 26. 10. 2021 11:00
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Math Support Centre - Tomáš Riemel (online) - ZM, MI, MII, FI Tomáš Riemel (online) - ZM, MI, MII, FI Datum 18. 5. 2022 18:30 - 20:00 Weekly on Wednesday until June 26,
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Základy matematiky, Matematika I,II, Pravděpodobnost a statistika, Numerické metody, Matlab Připoj se k online konzultaci Next series events 26. 10. 2020 11:45 -