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This project proposes a performing arts center in Chattanooga, Tennessee, a 170-year old industrial city. As part of the city revitalization, the design seeks to build up a "stage", and create a piece of edge at the city's northern boundary. Two folded bands, one made of skeletal steel and surfaced with copper connecting the river and the mountainous landscape beyond with the city, the other made of reinforced concrete folded to form a spatial intersection housing a series of activities: performing, spectating, and exhibiting. A curved metal screened circulation wall opens at the bottom to allow the copper band to pass as an entrance into the lobby to develop its folded intersection. Through it, an industrial stack in the middle of the site is isolated from busy city, and anchored with the building as a monument. Along the west side, an additional element characterized as the education box hovers over the ground, with unobstructed views of the river and the old steel bridge on one end, and the green hill on the other. / Master of Architecture

The following presents an investigation into questions of spatial direction and continuity. This includes the directing of people via a choreographed sequence of architectural spaces through a site and a building. It further investigates a concept of continuity at various scales. A proposal for an art gallery in downtown Washington DC becomes the vehicle of exploration. The urban scale of this proposal seeks a continuity of relevant existing conditions while also creating opportunities to experience the city as well as the gallery. A serpentine-like continuous band or ribbon becomes the physical element responsible for direction and continuity for the building itself. / Master of Architecture

This paper is a study of continue and related metric spaces, Chapter I is an introductory chapter. Irreducible continua and noncut points are the main topics in Chapter II. The third chapter begins with a few results on locally connected spaces. These results are then used to prove results in locally connected continua. Decomposable and indecomposable continua are dealt with in Chapter IV. Totally disconnected metric spaces are studied in the beginning of Chapter V. Then we see that every compact metric space is a continuous image of the Cantor set. A continuous map from the Cantor set onto [0,1] is constructed. Also, a continuous map from [0,1] onto [0,1]x[0,1] is built, Then an order preserving homeomorphism is constructed from a metric arc onto [0,1],

We study the continuity of mappings of finite distortion, a set of mappings intended to model elastic deformations in non-linear elasticity. We focus on continuity criteria for the inner-distortion function and prove that certain modulus of continuity estimates are sharp, i.e. cannot be im- proved. We also give a proof of the continuity of mappings of finite distortion under simplified conditions on the integrability of the distortion function. 1

Companies are during their operation impacted many risks from inside or outside. Business Continuity Management is a managerial discipline that deals with providing resistance against operation company risks and was developed due to the increasing requirement to save against unforseen incidents. The goal of this thesis is to optimize the Business Continuity Plan of particular company in accordance with a system of crisis management in Czech Republic.

<p>This paper deals with Lebesgue points and studies properties of the set of Lebesgue points for various classes of functions. We consider continuous functions, L¹ functions and Sobolev functions. In the case of uniformly continuous functions and Hölder continuous functions we develop a characterization in terms of Lebesgue points. For Sobolev functions we study the dimension of the set of non-Lebesgue points.</p>

This paper deals with Lebesgue points and studies properties of the set of Lebesgue points for various classes of functions. We consider continuous functions, L1 functions and Sobolev functions. In the case of uniformly continuous functions and Hölder continuous functions we develop a characterization in terms of Lebesgue points. For Sobolev functions we study the dimension of the set of non-Lebesgue points.

Magister Commercii (Information Management) - MCom(IM) / This thesis examines what a Business Continuity Plan (BCP) should comprise off, as well as the difference between a BCP and a Disaster Recovery Plan (DRP) and the key elements of an effective BCP as well as the different types of disasters. It also investigates why companies that have BCP in place and conducts testing of their plan on a regular basis, either quarterly or bi-annually, still experience prolonged downtime during a disaster resulting in Service Level Agreements (SLA) not being met or major financial loses. It also inspects acceptable processes within a BCP to determine whether there are ways of improving these processes to prevent companies from experiencing prolonged downtime. The objective of this research is to determine and understand: • Why organisations within the Western Cape experience prolonged downtimes during a disaster event • The potential deficiencies in a BCP and how they can be amended.

This work covers process continuity as the source of a business continuity management. In first theoretic part this work connects continuous behavior of systems with the business continuity and the process continuity. Then in second part of the work we look into present knowledge in business continuity management systems and we cover key standards for business continuity management. We also look into connections among those standards for business continuity and we pinpoint chapters of British standard BS 25999-1 with its counterparts in IT service frameworks such as ITIL v3 and COBIT 4.1. In the final part, this work covers use of process analysis and process models as tools for delivering business continuity through process continuity and preparing business continuity plans in utilities.