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Workbook of Monge projection
Pajerová, Nikola ; Hromadová, Jana (advisor) ; Štěpánová, Martina (referee)
In this thesis there can be found various examples from Monge projection. The theory is summarized in the beginning, which is important of understanding the projection and for solving the examples. There are also examples of solving axial affinity and central collineation. Then there is a chapter about the projection of all types of angular and rotational solids, which are solved at the secondary schools. Then follows a chapter, where the sections of these solids are constructed. In the last chapter, there are solved intersection of solids from each type. Powered by TCPDF (www.tcpdf.org)
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Secondary school chapters from an orthogonal axonometry
Janišová, Lenka ; Moravcová, Vlasta (advisor) ; Štěpánová, Martina (referee)
Title: Secondary school chapters from an orthogonal axonometry Author: Lenka Janišová Department: Department of Mathematics Education Supervisor: RNDr. Vlasta Moravcová, Department of Mathematics Education Abstract: The work describes the process displaying the situation in orthogonal axonometry from getting distorted the units on the axes through the constructi- ons of elementary objects up to the theoretical solution of objects sections and displaying more complex objects. It includes tasks for practicing. Some of these tasks are available in presentations, which are adapted for projection by a projec- tor and contain step by step solutions of excercise. Auxiliary models are attached to the tasks at the beginning, which consist of the distorted axes problem, so the tasks can be illustratively visualized. The work is intended for secondary school pupils as a material for self-study, presentations and models can also be used for teaching in the school. Keywords: orthogonal axonometry, orthogonal projection, projection, intersection method, construction tasks 1
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Geometric transformation in secondary school mathematics with the support of internet
Ptáčková, Tereza ; Robová, Jarmila (advisor) ; Štěpánová, Martina (referee)
This work deals with geometric transformation in a plane in high school mathematics. The work is a web page, it contains several interactive components which help student to understand the problem like hyperlinks or stepping of the construction. The work contains several solved problems. Main emphasis is placed on illustration of problems in the form of drawings and construction. The illustration is better by using of applets. The applets show the steps of the construction one after another as the students proceed with the con- struction on a sheet of paper. Together with each step of construction its symbolic description is showed. Created web page could be used by high-school students as well as tea- chers to demonstrate the problem.
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On Employing Persons with Health Impairment: Law, Possibilities, Difficulties
Štěpánová, Martina ; Cimrmannová, Tereza (advisor) ; Stretti, Sylvie (referee)
I want to achieve several goals in this Master Thesis. The first one is a brief description of the nowadays understanding of the phenomenon of unemployment, health disability and their common interaction. Another aim of the thesis is to summarize the social effects which are caused by unemployment. Possibilities of finding a position for the invalid people in the employment market are discussed as well. I will mention certain disadvantages of employing invalid persons. The disadvantages are mainly caused by the health status of invalids and eventually by a long period of being unemployed. The substantial part of the thesis consists of case studies of persons with health impairment. These case studies contain proposals of solving the current situation of these person along with the confrontation of their real situation with the theory. Powered by TCPDF (www.tcpdf.org)
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Origins of Matrix Theory in Czech Lands (and the responses to them)
Štěpánová, Martina ; Bečvář, Jindřich (advisor) ; Slavík, Antonín (referee) ; Hora, Jaroslav (referee)
In the 1880s and early 1890s, the Prague mathematician Eduard Weyr published his important results in matrix theory. His works represented the only significant contribution to matrix theory by Czech mathematicians in many decades that followed. Although Eduard Weyr was one of the few European mathematicians acquainted with matrix theory and working in it at that time, his results did not gain recognition for about a century. Eduard Weyr discovered the Weyr characteristic, which is a dual sequence to the better known Segre characteristic, and also the so-called typical form. This canonical form of a matrix is nowadays called the Weyr canonical form. It is permutationally similar to the commonly used Jordan canonical form of the same matrix and it outperforms the Jordan canonical form in some mathematical situations. The Weyr canonical form has become much better known in the last few years and even a monograph dedicated to this topic was published in 2011.
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States on algebras
Štěpánová, Martina
States on algebras Abstract: States are defined as special cases of a mapping into a set of real numbers. In the thesis, we intro- duce states on ordered Abelian groups, many valued algebras (MV-algebras), generalized many valued algebras (GMV-algebras) and commutative dually residuated lattice ordered monoids (commutative DRl-monoids). We describe some properties of above-mentioned algebras and present a connection among them. For example, GMV-algebras (an algebraic counterpart of the non-commutative infinite valued propositional logic) are a non-commutative generalization of MV-algebras (an algebraic analogy of the Łukasiewicz infinite valued propositional logic) and we can obtain MV-algebras as special cases of DRl-monoids. Existence theorems for states, con- ditions for the uniqueness of states and formulas for the ranges of values of states are introduced here.
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Detached house in Horní Lideč
Štěpánová, Martina ; Karlík, Štěpán (referee) ; Petříček, Tomáš (advisor)
The subject of this thesis is the process of building technical part of the design documentation for the realization of a newly-built single-family in the village Horní Lideč. The building is situated on a sloping plot. The house is designed as a two-storey house with basement. The basement is accessible by the south side of the finished grade. There is a garage, utility room and sanitary facilities with sauna. The main living area is divided into a social part on the first floor and the relaxation part on the second floor. This part is roofed with a mono-pitched roof at 5 with metal roofing. The part with the garage is roofed with walkable flat roof that serves as a terrace. The house is based on strips foudations. Vertical loadbearing structures above ground are made of Porotherm system, external walls of the basement are made of prefabricated concrete shuttering blocks. Horizontal structures are designed as a monolithic reinforced concrete slab. Building is insulated. Part of the external wall finish are made of silicone plaster and part of it consists of ventilated facade with timber cladding.
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Zhodnocení spokojenosti obyvatel v obci Zašová s občanskou vybaveností a službami
Štěpánová, Martina
This thesis deals with the assessment of the municipality of Zašová citizens' satisfaction with civic amenities and services. The theoretical part defines key terms based on available literature. The practical part descibes methodes used within the thesis such as a SWOT analysis and a questionnaire survey and summarize their results. Based on these results, the final part of the thesis offers suggestions to improve citizens' satisfaction with civic amenities and services in the municipality of Zašová.
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