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Research Projects - IT4Innovations RESEARCH Research Projects Research Projects IT4Innovations is a research and development centre with strong international links, it
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Praha, Czech Republic. bayertom@natur.cuni.cz Abstract Automated or semi automated simplification of buildings is a problem, that is
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A CASE STUDY NÁVRH ROBUSTNÉHO DECENTRALIZOVANÉHO PID REGULÁTORA: PRÍPADOVÁ ŠTÚDIA Abstract Robust stability is an important aspect in control of real world systems,
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for testing and optimization. It is also easier to confront limitations and weaknesses of a whole machine. There are components available on today’s market whose
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given the estimates on both weight and state variables, based on measurements from motion sensors installed on-board. The proposed control and estimation framework is
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of platform. This article presents a single physics-based controller capable of aggressive maneuvering for the majority of UAVs. The controller is applicable to
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goal is to determine an energy efficient quadruped gait that will maintain stability while a human uses the device to stabilize themselves while walking. In order
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listopadu 15, 708 33 Ostrava-Poruba, Czech Republic milan.surkala.st@vsb.cz Abstract. Segmentation is one of the most discussed problems in im- age processing. Many
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PRENATAL CARE SIGNAL FILTERING FILTRACE SIGNÁLU V PRENATÁLNÍ PÉČI Abstract This contribution describes methods of processing signals measured by special body belt which is
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Geografical information Czech Republic Basic information The Czech Republic is situated approximately in the geographical center of Europe and has an area of 78,866 sq. km. It
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for measuring rotations of low power electric motors without contact specially intended for laboratories. There is available to measure AC motors and also DC motors
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description 1. Presentation tools 1. Animoto - is an online video creation tool that allows users to create clips using their own photos, videos, and music. Animoto
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Profile YOU BELONG TO US NOW IS EDISON Student card Choice of compulsory elective subjects Further information for students IS EDISON After enrolment, the student logs into
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frac14\text{, }\ \dots \). What is the formula for the \( n \)th element of the sequence?\( a_n=\frac1{2^n}\text{, }\ n\in\mathbb{N} \)\( a_n=\frac1{2^{n+1}}\text{,