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Management accounting information is used in organizations to facilitate decision making and to influence actions for management control. Decisions and actions include the allocation of resources within a firm, coordination across organizational units, costing, pricing, compensation, and incentives. There are many ways how management accounting information is provided, including performance measurement, budgeting, capital budgeting, valuation, inventory systems, product-costing systems, and transfer pricing systems.
Die vorliegende Arbeit untersucht auf Basis einer umfassenden weltweiten empirischen Befragung die Arbeitsweise und das Entscheidungsverhalten von Private Equity Professionals in der Transaktionspraxis. Ausgehend von einer empirischen Beurteilung von Due Diligence mit Hinblick auf die Notwendigkeit ihrer Durchführung im Kontext von Informations- und Prognoseproblem zeigt die Untersuchung auf, wie sich die quantitative Arbeit in der Private Equity Praxis ausgestaltet und ordnet diese in ihrem Zusammenspiel mit weichen Faktoren und Expertenwissen bzw. persönlicher Erfahrung ein. Zuletzt wird auf Basis der verfügbaren Daten eine Brücke zwischen Einsatz & Rolle quantitativer Methoden und weicher Faktoren bei der Investitionsentscheidung und der Performance von Private Equity Gesellschaften geschlagen.
Die Arbeit gliedert sich in folgende sechs Hauptabschnitte:
- Einleitung
- Aktuelle Forschung zu Private Equity und Motivation der Arbeit
- Private Equity – eine Einführung
- Grundlegende Informationsprobleme und Unsicherheiten bei einem Unternehmenskauf: Informationsasymmetrien und Prognoseproblem
- Empirische Untersuchung: Due Diligence im Private Equity – Einsatz und Rolle quantitativer Methoden bei Private Equity Transaktionen
- Schlussbemerkung und Ausblick
Die vorgelegte Dissertationsschrift setzt sich empirisch mit Themen der Lokalen Politischen Ökonomie auseinander. Durch die Analyse bayerischer Kommunaldaten werden kausale Effekte parteipolitischer Machtverhältnisse, kausale Effekte von Parteibanden auf das Zuteilen legaler Renten sowie kausale Effekte steigender Bezahlung auf die Eigenschaften von Lokalpolitikern untersucht.
This thesis attempts to investigate the Noether, Dedekind, and Kähler differents for a 0-dimensional scheme X in the projective n-space P^n_K over an arbitrary field K. In particular, we focus on studying the relations between the algebraic structure of these differents and geometric properties of the scheme X.
In Chapter 1 we give an outline to the problems this thesis is concerned with, a brief literature review for each problem, and the main results regarding these problems. Chapter 2 contains background results that we will need in the subsequent chapters. We introduce the concept of maximal p_j-subschemes of a 0-dimensional scheme X and give some descriptions of them and their Hilbert functions. Furthermore, we generalize the notion of a separator of a subscheme of X of degree deg(X)-1 to a set of separators of a maximal p_j-subscheme of X. In Chapter 3 we explore the Noether, Dedekind, and Kähler differents for 0-dimensional schemes X. First we define these differents for X, and take a look at how to compute these differents and examine their relations. Then we give an answer to the question "What are the Hilbert functions of these differents?" in some cases.
In Chapter 4 we use the differents to investigate the Cayley-Bacharach property of 0-dimensional schemes over an arbitrary field K. The principal results of this chapter are characterizations of CB-schemes and of arithmetically Gorenstein schemes in terms of their Dedekind differents and a criterion for a 0-dimensional smooth scheme to be a complete intersection. We also generalize some results such as Dedekind's formula and the characterization of the Cayley-Bacharach property by using Liaison theory. In addition, several propositions on the uniformities are proven. In Chapter 5 we are interested in studying the Noether, Dedekind, and Kähler differents for finite special classes of schemes and finding out some applications of these differents. First, we investigate these differents for reduced 0-dimensional almost complete intersections X in P^n_K over a perfect field K. Then we investigate the relationships between these differents and the i-th Fitting ideals of the module of Kähler differentials of the homogeneous coordinate ring of X. Finally, we look more closely at the Hilbert functions and the regularity indices of these differents for fat point schemes.
The Will to Play. Performance and Construction of Royal Masculinity in Early Modern History Plays
(2015)
Die vorliegende Arbeit untersucht Männlichkeitskonzepte in der Frühen Neuzeit, wobei das Hauptaugenmerk auf die dramatische Konstruktion der Figur des Königs gerichtet wird. Anhand von zehn Historiendramen der 1590er wird zum einen die diskursive Komplexität königlicher Männlichkeit in der Renaissance untersucht, um darauf aufbauend deren performative Darstellung zu analysieren. Im Theorieteil werden Männlichkeit und Herrschaft im elisabethanischen England mithilfe zeitgenössischer Texte diskutiert und durch den Genderdiskurs und die Performativität von Gender erweitert. Der darauf folgende Methodikteil entwickelt aus den gewonnenen Erkenntnissen eine Semiotik von königlicher Männlichkeit, die anschließend im Analyseteil anhand der ausgewählten Historiendramen evaluiert wird.
This doctoral thesis is dedicated to the analysis and the design of
symmetric cryptographic algorithms.
In the first part of the dissertation, we deal with fault-based attacks
on cryptographic circuits which belong to the field of active implementation
attacks and aim to retrieve secret keys stored on such chips. Our main focus
lies on the cryptanalytic aspects of those attacks. In particular, we target
block ciphers with a lightweight and (often) non-bijective key schedule where
the derived subkeys are (almost) independent from each other. An attacker who is
able to reconstruct one of the subkeys is thus not necessarily able to directly
retrieve other subkeys or even the secret master key by simply reversing the key
schedule. We introduce a framework based on differential fault analysis that
allows to attack block ciphers with an arbitrary number of independent subkeys
and which rely on a substitution-permutation network. These methods are then
applied to the lightweight block ciphers LED and PRINCE and we show in both
cases how to recover the secret master key requiring only a small number of
fault injections. Moreover, we investigate approaches that utilize algebraic
instead of differential techniques for the fault analysis and discuss advantages
and drawbacks. At the end of the first part of the dissertation, we explore
fault-based attacks on the block cipher Bel-T which also has a lightweight key
schedule but is not based on a substitution-permutation network but instead on
the so-called Lai-Massey scheme. The framework mentioned above is thus not
usable against Bel-T. Nevertheless, we also present techniques for the case of
Bel-T that enable full recovery of the secret key in a very efficient way using
differential fault analysis.
In the second part of the thesis, we focus on authenticated encryption
schemes. While regular ciphers only protect privacy of processed data,
authenticated encryption schemes also secure its authenticity and integrity.
Many of these ciphers are additionally able to protect authenticity and
integrity of so-called associated data. This type of data is transmitted
unencrypted but nevertheless must be protected from being tampered with during
transmission. Authenticated encryption is nowadays the standard technique to
protect in-transit data. However, most of the currently deployed schemes have
deficits and there are many leverage points for improvements. With NORX we
introduce a novel authenticated encryption scheme supporting associated data.
This algorithm was designed with high security, efficiency in both hardware and
software, simplicity, and robustness against side-channel attacks in mind. Next
to its specification, we present special features, security goals,
implementation details, extensive performance measurements and discuss
advantages over currently deployed standards. Finally, we describe our
preliminary security analysis where we investigate differential and rotational
properties of NORX. Noteworthy are in particular the newly developed
techniques for differential cryptanalysis of NORX which exploit the power of
SAT- and SMT-solvers and have the potential to be easily adaptable to other
encryption schemes as well.
The aim of this dissertation is to investigate Kaehler differential algebras and their Hilbert functions for 0-dimensional schemes in P^n. First we give relations between Kaehler differential 1-forms of fat point schemes and another fat point schemes. Then we determine the Hilbert polynomial and give a sharp bound for the regularity index of the module of Kaehler differential m-forms, for 0<m<n+2. Next, we examine the Kaehler differential algebras for fat point schemes whose supports lie on non-singular conics in P^2. Finally, we prove the Segre bounds for equimultiple fat point schemes in P^4, this result allows us to determine the regularity index of the module of Kaehler differential 1-forms, and a sharp bound for the regularity index of the module of Kaehler differential m-forms, for 1<m<6.
This thesis is divided into two parts. The first part is devoted to the curvature estimation of piecewise smooth curves using variation diminishing splines. The variation diminishing property combined with the ability to reconstruct linear functions leads to a convexity preserving approximation that is crucial if additional sign changes in the curvature estimation have to be avoided. To this end, we will first establish the foundations of variation diminishing transforms and introduce the Bernstein and the Schoenberg operator on the space of continuous functions and its generalization to the Lp-spaces. In order to be able to detect C2-singularities in piecewise smooth curves, we establish lower estimates for the approximation error in terms of the second order modulus of smoothness for Schoenberg’s variation diminishing operator. Afterwards, we consider smooth curve approximations using only finitely many samples of the curve, where the approximation, its first, and its second derivative converge uniformly to its corresponding part of the curve to be approximated. In this case, we can show that the estimated curvature converges uniformly to the real curvature if the number of samples goes to infinity. Based on the lower estimates that relates the decay rate of the approximation error with smoothness we propose a multi-scale algorithm to estimate the curvature and to detect C2-singularities. We numerically evaluate our algorithm and compare it to others to show that our algorithm achieves competitive accuracy while our curvature estimations are significantly faster to compute.
The second part deals with generalizations of the established lower estimates for the Schoenberg operator. We will show that such estimates can be obtained for linear operators on a general Banach function space with smooth range provided that the iterates of the operator converge uniformly and a semi-norm defined on the range of the operator annihilates the fixed points of the operator. To this end, we will prove by spectral properties that the iterates of every positive finite-rank operator converge uniformly. As highlight of this thesis, we show a constructive way using a Gramian matrix where the dual fixed points operate on the fixed points of an operator to derive the limit of the iterates for an arbitrary quasi-compact operator defined on a general Banach space.