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    Chapter

    Climate Risk in Structural Credit Models

    This survey article reviews the current state of literature on how structural models of credit risk are employed to model the impact of climate risk on financial markets. We discuss how the two prominent types...

    Alexander Blasberg, Rüdiger Kiesel in Quantitative Energy Finance (2024)

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    Chapter

    Stresstests und Carbon Risiken

    Spätestens seit Mark Carney, der damalige Governor der Bank of England, in einem Interview mit der Financial Times im Dezember 2018 die Einführung von Stresstests für Carbon Risiken ankündigte, ist die Bedeutu...

    Martin Hellmich, Rüdiger Kiesel in Neue Geschäftsmodelle für Finanzinstitute … (2022)

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    Chapter and Conference Paper

    Intraday Renewable Electricity Trading: Advanced Modeling and Optimal Control

    This paper is concerned with a new mathematical model for intraday electricity trading involving both renewable and conventional generation. The model allows us to incorporate market data e.g. for half-spread ...

    Silke Glas, Rüdiger Kiesel, Sven Kolkmann in Progress in Industrial Mathematics at ECMI… (2019)

  4. Chapter and Conference Paper

    Pricing Options on EU ETS Certificates with a Time-Varying Market Price of Risk Model

    To price options on emission certificates reduced-form models have proved to be useful. We empirically analyse the performance of the model proposed in Carmona and Hinz [2] and Hinz [8]. As we find evidence for a...

    Ya Wen, Rüdiger Kiesel in Stochastics of Environmental and Financial Economics (2016)

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    Chapter

    Valuation of Structured Financial Products by Adaptive Multiwavelet Methods in High Dimensions

    We introduce a new numerical approach to value structured financial products. These financial products typically feature a large number of underlying assets and require the explicit modeling of the dependence ...

    Rüdiger Kiesel, Andreas Rupp, Karsten Urban in Extraction of Quantifiable Information fro… (2014)

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    Chapter

    Electricity Options and Additional Information

    Electricity markets feature a non-storable underlying, which implies the break down of traditional cash-and-carry arguments as well as the well-known spot-forward relationship. We introduce the notion of infor...

    Fred E. Benth, Richard Biegler-König, Rüdiger Kiesel in Quantitative Energy Finance (2014)

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    Chapter

    Fischer Black und Myron Scholes als Aktuare — Anwendungen der Optionspreistheorie in der Lebensversicherungsmathematik

    Mit Hilfe finanzmathematischer Methoden lassen sich komplexe Risiken in einfachere Bestandteile zerlegen und adäquat bewerten. Damit wird es möglich, für die Übernahme solcher Risiken faire Prämien zu bestimme...

    Stefan Kassberger, Rüdiger Kiesel in Versicherungen im Umbruch (2005)

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    Chapter and Conference Paper

    An Extreme Analysis of VaRs for Emerging Market Benchmark Bonds

    This paper examines the practical usefulness of Extreme Value Theory (EVT) techniques for estimating Value-at-Risk (VaR). Unlike most past studies, the performance of EVT estimators of empirical return distrib...

    Rüdiger Kiesel, William Perraudin, Alex Taylor in Credit Risk (2003)

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    Chapter

    Sensitivity analysis of credit portfolio models

    To assess the riskiness of credit-risky portfolios is one of the most challenging tasks in contemporary finance. The decision by the Basel Committee for Banking Supervision to allow sophisticated banks to use ...

    Rüdiger Kiesel, Torsten Kleinow in Applied Quantitative Finance (2002)

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    Chapter

    Estimating Volatility for Long Holding Periods

    The problem of estimating volatility is one of the most important topics in modern finance. Accurate specification of volatility is a prerequisite for modelling financial time series, such as interest rates or...

    Rüdiger Kiesel, William Perraudin in Measuring Risk in Complex Stochastic Syste… (2000)

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    Chapter

    The Separating Hyperplane Theorem

    In a vector space V, if x and y are vectors, the set of linear combinations αx + αy, with scalars α, β ≥ 0 with sum α + β = 1, represents geometrically the linesegment joining x to y. Each such linear combination...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Projections and Conditional Expectations

    Given a Hilbert space (or more generally, an inner product space) V, suppose V is the direct sum of a closed subspace M and its orthogonal complement MΓ: ...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Stochastic Processes in Discrete Time

    Access to full, accurate, up-to-date information is clearly essential to anyone actively engaged in financial activity or trading. Indeed, information is arguably the most important determinant of success in f...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Incomplete Markets

    We now return to general continuous-time financial market models in the setting of §6.1, i.e. there are d+1 primary traded assets whose price processes are given by stochastic processes S 0,... , S ...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Hilbert Space

    Recall our use of n-dimensional Euclidean space ℝ n , the set of n-vectors or n-tuples x = (x 1,... ,x n ) with each x ...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Probability Background

    No-one can predict the future! All that can be done by way of prediction is to use what information is available as well as possible. Our task is to make the best quantitative statements we can about uncertain...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Mathematical Finance in Discrete Time

    We will study so-called finite markets — i.e. discrete-time models of financial markets in which all relevant quantities take a finite number of values. Following the approach of Harrison and Pliska [115] and ...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Mathematical Finance in Continuous Time

    This chapter discusses the general principles of continuous-time financial market models. In the first section we use a rather general model, which will serve also as a reference in the later chapters. A thoro...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Interest Rate Theory

    In this chapter we apply the techniques developed in the previous chapters to the fast-growing fixed-income securities market. We mainly focus on the continuous-time model (since the available tools from stoch...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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    Chapter

    Derivative Background

    The main focus of this book is the pricing of financial assets. Price formation in financial markets may be explained in an absolute manner in terms of fundamentals, as, e.g. in the so-called rational expectat...

    Nicholas H. Bingham ScD, Rüdiger Kiesel in Risk-Neutral Valuation (1998)

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