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Inhalt: 1 Die öffentliche Diskussion: Blinde Flecken und „offene Selektivität“ 2 Die wissenschaftliche Übersetzung des Konzepts in Politikberatung 3 Nachhaltiger Umgang mit Natur – ein Problem technisch-ökonomischerInstrumente? 3.1 Natur als landschaftsökologisches System 3.2 Systemforschung – der „totale Zugriff“ 3.3 Naturraumpotenziale – unbestimmt bestimmte Bewertung von Natur 3.4 Ökonomische Naturbewertung – die „rohe Sprache des Geldes“ 3.5 Fazit 1: Leitplanken für eine ökologische Modernisierung derkapitalistischen Produktionsweise 4 Nachhaltiger Umgang mit Natur – eine Frage von Sinn und Moral? 4.1 Umweltgerechtes Verhalten – Natur als moralische Instanz 4.2 Wissenschaft – zukunftsfähig durch ein „neues Denken“? 4.3 Fazit 2: Leitbilder für einen ökologisch modernisierten Menschen 5 Abschließendes
Rezensiertes Werk: Bebauung "Am Riedberg Frankfurt am Main" : Vorschlag zur funktionalen und sozialräumlichen Verknüpfung der geplanten Neubauten der Universität Frankfurt am Main und der beabsichtigten Bebauung des "Riedberg-Geländes" durch die Stadt Frankfurt am Main / Projektleitung: Klaus Wolf. Bearb.: Claudia Maria Scholz. - Frankfurt am Main : Inst. für Kulturgeographie, Stadt- und Regionalforschung der J.-W.-Goethe-Univ., 1999. - 199 S. : graph. Darst., Kt. - (Materialien / Institut für Kulturgeographie, Stadt- und Regionalforschung der J.-W.-Goethe-Universität Frankfurt am Main ; 27 ; Veröffentlichungen der Gesellschaft für regionalwissenschaftliche Forschung Rhein-Main (Regio-Rhein-Main) e.V. ; 13) ISBN 3-923218-20-6 (kart.)
Rezensiertes Werk: Ruhrstadt - Die andere Metropole : [ein Beitrag zum Projekt "HISTORAMA Ruhr 2000, Rückblick auf das Industriezeitalter] / von Gerd Willamowski ... Hrsg. für den Kommunalverband Ruhrgebiet. [Konzeption und Projektleitung: Manfred Bourrée]. - 1. Aufl. - Essen : Klartext-Verl., 2000. - 655 S. : zahlr. Ill., Kt. ISBN 3-88474-895-5*Gb.
Westsahara
(2001)
Alejandro de Humboldt se interesó mucho por el problema de comprender las manifestaciones del arte indígena de América. Basándose su visión del arte en la educación de la ilustración y del humanismo, Humboldt llegó a conclusiones que oscilan entre admiración de los monumentos como tales de la historia e ideas del desarrollo del arte humana desde formas primitivas comparables con las de ensayos de niños hasta formas más elaboradas y primorosas de los griegos antiguos. Superó sus prejuicios analizando detalles y aclarando que se tendría que reflexionar sobre las circunstancias sociales del desarrollo artístico y quedar abierto para una discusión acerca de lo que se observa e interpreta.
Wachstum und Variabilität im Körperbau und ihre Berücksichtigung bei industriellen Größensystemen
(2001)
INHALT: THEMA: JUDENTUM UND MEDIZIN Maimonides als Arzt von Max Jungmann Medizin und Judentum in Deutschland infolge der Aufklärung von Eberhard Wolff Jüdische Ärzte in städtischen und höfischen Umfeldern des Deutschen Reiches im Mittelalter von Kay Peter Jankrifl KLEINERE HINWEISE: Frühester Hinweis auf Kafka als jüdischen Schriftsteller Ein Aufsatzband zu Jacob Taubes: Abendlandische Eschatologie Jüdische Intellektuelle im Ersten Weltkrieg Klezmer, Jiddische Lieder, Purimspiele REZENSIONEN: Die Wissenschaft vom Judentum in Europa nach 1945 Eine Sozialgeschichte der Haskala Die Zeitschrift ,Der Jude'
Valentin Wagner
(2001)
Humboldts Hauptinteresse während seiner Amerikareise galt den Geowissenschaften, wie seine später publizierten geographischen Folioatlanten und eine Vielzahl von Zeichnungen in seinen Tagebüchern beweisen. Im folgenden sollen drei fast unbekannte Beispiele zeigen, wie Humboldt das geologische und geographische Wissen von Venezuela bereichert hat: 1. eine Profilkarte der Küste von Venezuela. Dieses Ergebnis der Amerikareise sandte Humboldt erst 1853 an den Herausgeber Julius Ewald, der es in seinem bedeutenden geologischen Journal publizierte; 2. Humboldts Manuskriptkarte vom Orinoco, die bis jetzt unpubliziert blieb; 3. eine geographische Karte (publiziert 1812) des Flusses Casiquiare, der den Orinoco und den Rio Negro verbindet. Humboldt untersuchte den Casiquiare während seiner Orinocoreise, um diese Verbindung (damals von größtem ökonomischen Interesse) und die Gabelteilung des Orinoco (eines der wichtigsten geographischen Ergebnisse seiner Amerikareise) nachzuweisen.
This work is an introduction to anisotropic spaces, which have an ω-weight of analytic functions and are generalizations of Lipshitz classes in the polydisc. We prove that these classes form an algebra and are invariant with respect to monomial multiplication. These operators are bounded in these (Lipshitz and Djrbashian) spaces. As an application, we show a theorem about the division by good-inner functions in the mentioned classes is proved.
Boundary value problems for pseudodifferential operators (with or without the transmission property) are characterised as a substructure of the edge pseudodifferential calculus with constant discrete asymptotics. The boundary in this case is the edge and the inner normal the model cone of local wedges. Elliptic boundary value problems for non-integer powers of the Laplace symbol belong to the examples as well as problems for the identity in the interior with a prescribed number of trace and potential conditions. Transmission operators are characterised as smoothing Mellin and Green operators with meromorphic symbols.
We introduce the calculus of Mellin pseudodifferential operators parameters based on "twisted" operator-valued Volterra symbols as well aas the abstract Mellin calclus with holomorphic symbols. We establish the properties of the symblic and operational calculi, and we give and make use of explicit oscillatory integral formulas on the symbolic side, e. g., for the Leibniz-product, kernel cut-off, and Mellin quantization. Moreover, we introduce the notion of parabolicity for the calculi of Volterra Mellin operators, and construct Volterra parametrices for parabolic operators within the calculi.
Boundary value problems for (pseudo-) differential operators on a manifold with edges can be characterised by a hierarchy of symbols. The symbol structure is responsible or ellipicity and for the nature of parametrices within an algebra of "edge-degenerate" pseudo-differential operators. The edge symbol component of that hierarchy takes values in boundary value problems on an infinite model cone, with edge variables and covariables as parameters. Edge symbols play a crucial role in this theory, in particular, the contribution with holomorphic operatot-valued Mellin symbols. We establish a calculus in s framework of "twisted homogenity" that refers to strongly continuous groups of isomorphisms on weighted cone Sobolev spaces. We then derive an equivalent representation with a particularly transparent composition behaviour.
Inhalt: 1 Einleitung 2 Methodologische Überlegungen 3 Das Ende der montanindustriellen Hegemonie 4 Strukturpolitik im post-montanindustriellen Ruhrgebiet 4.1 Akteure und Interessen 4.2 Strukturpolitische Konzepte 4.3 Umsetzungsprobleme und nicht-intendierte Folgen 5 Zusammenfassung und Schlussfolgerungen
Strandgut des Krieges
(2001)
Schnittstelle Kinderhand
(2001)
KRB hat an anderer Stelle das Technikverständnis Alexander von Humboldts behandelt und ihn als "geistigen Ahnherrn der Förderung industriellen Fortschritts" gewürdigt. Hier und heute sei Humboldts frühes Interesse an der Anwendung der Botanik belegt, um dem Bevölkerungswachstum, der Preissteigerung bei Lebensmitteln, der Zerrüttung der Staatsfinanzen, dem einreißenden Mangel durch Erschließung neuer Nahrungsquellen, Nutzung ignorierter Naturkräfte und Schaffung neuer Arbeitsplätze zu steuern. Dabei beachtete Humboldt, nahezu noch ein Teenager, bereits ökologische Gesichtspunkte.
With the new government, coming to power in 1998, a new emphasis on development cooperation as part of a global strategy for structural change was launched. Since then the federal minister for development cooperation – Heidemarie Wieczorek- Zeul – presented some interesting strategic papers under the label "aid as a global policy to overcome structural blockades to social progress and development". Special emphasis was put on the Program of Action for Poverty Reduction and on the strategy paper of a new Africa policy, but neither are concrete results yet in sight nor is an answer to the burning question of what to do with half of all African countries not having a long-term perspective for development at all (the "failing states" etc.). The article shows the great discrepancy between the impressive political rhetoric and the meager budget to cope with the many challenges of the poor developing countries in Africa. The new concept of the enlarged security intends to stabilize the structural conditions for social and economic development. In order to realize this aim, the article proposes a link between public expenditures on military measures for security and such on civil measures for structural security. Finally the article asks how development cooperation can influence the political attitudes of state and society in Africa in the direction of good governance and structural reforms.
In this paper, we study the existence of positive solutions of a one-parameter family of logistic equations on R+ or on R. These equations are stationary versions of the Fisher equations and the KPP equations. We also study the blow up region of a sequence of the solutions when the parameter approachs a critical value and the nonexistence of positive solutions beyond the critical value. We use the direct method and the sub and super solution method.
The factors that determine the efficiency of energy transfer in aquatic food webs have been investigated for many decades. The plant-animal interface is the most variable and least predictable of all levels in the food web. In order to study determinants of food quality in a large lake and to test the recently proposed central importance of the long-chained eicosapentaenoic acid (EPA) at the pelagic producer-grazer interface, we tested the importance of polyunsaturated fatty acids (PUFAs) at the pelagic producerconsumer interface by correlating sestonic food parameters with somatic growth rates of a clone of Daphnia galeata. Daphnia growth rates were obtained from standardized laboratory experiments spanning one season with Daphnia feeding on natural seston from Lake Constance, a large pre-alpine lake. Somatic growth rates were fitted to sestonic parameters by using a saturation function. A moderate amount of variation was explained when the model included the elemental parameters carbon (r2 = 0.6) and nitrogen (r2 = 0.71). A tighter fit was obtained when sestonic phosphorus was incorporated (r2 = 0.86). The nonlinear regression with EPA was relatively weak (r2 = 0.77), whereas the highest degree of variance was explained by three C18-PUFAs. The best (r2 = 0.95), and only significant, correlation of Daphnia's growth was found with the C18-PUFA α-linolenic acid (α-LA; C18:3n-3). This correlation was weakest in late August when C:P values increased to 300, suggesting that mineral and PUFA-limitation of Daphnia's growth changed seasonally. Sestonic phosphorus and some PUFAs showed not only tight correlations with growth, but also with sestonic α-LA content. We computed Monte Carlo simulations to test whether the observed effects of α-LA on growth could be accounted for by EPA, phosphorus, or one of the two C18-PUFAs, stearidonic acid (C18:4n-3) and linoleic acid (C18:2n-6). With >99 % probability, the correlation of growth with α-LA could not be explained by any of these parameters. In order to test for EPA limitation of Daphnia's growth, in parallel with experiments on pure seston, growth was determined on seston supplemented with chemostat-grown, P-limited Stephanodiscus hantzschii, which is rich in EPA. Although supplementation increased the EPA content 80-800x, no significant changes in the nonlinear regression of the growth rates with α-LA were found, indicating that growth of Daphnia on pure seston was not EPA limited. This indicates that the two fatty acids, EPA and α-LA, were not mutually substitutable biochemical resources and points to different physiological functions of these two PUFAs. These results support the PUFA-limitation hypothesis for sestonic C:P < 300 but are contrary to the hypothesis of a general importance of EPA, since no evidence for EPA limitation was found. It is suggested that the resource ratios of EPA and α-LA rather than the absolute concentrations determine which of the two resources is limiting growth.
Rezensiertes Werk: Peters-Schildgen, Susanne: "Schmelztiegel" Ruhrgebiet : die Geschichte der Zuwanderung am Beispiel Herne bis 1945 / Susanne Peters-Schildgen. Hrsg.: Stadt Herne und Kommunalverband Ruhrgebiet. - 1. Aufl. - Essen : Klartext-Verl., 1997. - 431 S. : Ill., graph. Darst. ISBN 3-88474-548-4 (kart.)
On the occasion of the 30th anniversary of the Warsaw treaty’s signing, Egon Bahr, the intellectual father of the German Ostpolitik, describes his courageous efforts at that time. The aim of this politics was to gain space for strengthening own peace and security in Europe. Irrefutable principles of the policy of that time were non-aggression and the recognition of the borders. Going back to these principles, Egon Bahr redefines Germany’s future foreign policy too. Jahresabo: 40,00 € (ermäßigt: 25,00 €)
Contents: Introduction 1 Edge calculus with parameters 1.1 Cone asymptotics and Green symbols 1.2 Mellin edge symbols 1.3 The edge symbol algebra 1.4 Operators on a manifold with edges 2 Corner symbols and iterated asymptotics 2.1 Holomorphic corner symbols 2.2 Meromorphic corner symbols and ellipicity 2.3 Weighted corner Sobolev spaces 2.4 Iterated asymptotics 3 The edge corner algebra with trace and potential conditions 3.1 Green corner operators 3.2 Smoothing Mellin corner operators 3.3 The edge corner algebra 3.4 Ellipicity and regularity with asymptotics 3.5 Examples and remarks
We consider general parabolic systems of equations on the infinite time interval in case of the underlying spatial configuration is a closed manifold. The solvability of equations is studied both with respect to time and spatial variables in exponentially weighted anisotropic Sobolev spaces, and existence and maximal regularity statements for parabolic equations are proved. Moreover, we analyze the long-time behaiour of solutions in terms of complete asymptotic expansions. These results are deduced from a pseudodifferential calculus that we construct explicitly. This algebra of operators is specifically designed to contain both the classical systems of parabolic equations of general form and their inverses, parabolicity being reflected purely on symbolic level. To this end, we assign t = ∞ the meaning of an anisotropic conical point, and prove that this interprtation is consistent with the natural setting in the analysis of parabolic PDE. Hence, major parts of this work consist of the construction of an appropriate anisotropiccone calculus of so-called Volterra operators. In particular, which is the most important aspect, we obtain the complete characterization of the microlocal and the global kernel structure of the inverse of parabolicsystems in an infinite space-time cylinder. Moreover, we obtain perturbation results for parabolic equations from the investigation of the ideal structure of the calculus.
We consider general parabolic systems of equations on the infinite time interval in case of the underlying spatial configuration is a closed manifold. The solvability of equations is studied both with respect to time and spatial variables in exponentially weighted anisotropic Sobolev spaces, and existence and maximal regularity statements for parabolic equations are proved. Moreover, we analyze the long-time behaiour of solutions in terms of complete asymptotic expansions. These results are deduced from a pseudodifferential calculus that we construct explicitly. This algebra of operators is specifically designed to contain both the classical systems of parabolic equations of general form and their inverses, parabolicity being reflected purely on symbolic level. To this end, we assign t = ∞ the meaning of an anisotropic conical point, and prove that this interprtation is consistent with the natural setting in the analysis of parabolic PDE. Hence, major parts of this work consist of the construction of an appropriate anisotropiccone calculus of so-called Volterra operators. In particular, which is the most important aspect, we obtain the complete characterization of the microlocal and the global kernel structure of the inverse of parabolicsystems in an infinite space-time cylinder. Moreover, we obtain perturbation results for parabolic equations from the investigation of the ideal structure of the calculus.
We consider general parabolic systems of equations on the infinite time interval in case of the underlying spatial configuration is a closed manifold. The solvability of equations is studied both with respect to time and spatial variables in exponentially weighted anisotropic Sobolev spaces, and existence and maximal regularity statements for parabolic equations are proved. Moreover, we analyze the long-time behaiour of solutions in terms of complete asymptotic expansions. These results are deduced from a pseudodifferential calculus that we construct explicitly. This algebra of operators is specifically designed to contain both the classical systems of parabolic equations of general form and their inverses, parabolicity being reflected purely on symbolic level. To this end, we assign t = ∞ the meaning of an anisotropic conical point, and prove that this interprtation is consistent with the natural setting in the analysis of parabolic PDE. Hence, major parts of this work consist of the construction of an appropriate anisotropiccone calculus of so-called Volterra operators. In particular, which is the most important aspect, we obtain the complete characterization of the microlocal and the global kernel structure of the inverse of parabolicsystems in an infinite space-time cylinder. Moreover, we obtain perturbation results for parabolic equations from the investigation of the ideal structure of the calculus.
Contents: 1 Introduction 2 Statement of the problem and definitions 3 The main results 4 Proof of theorem 2 4.1 Reduction of problem (2) to functional - integral equations 4.2 The uniqueness of a solution of equation (2) 4.3 The existence of a solution of equation (2) 5 Proof of theorem 1 6 Proof of theorem 3 7 First boundary problem for hyperbolic differential equations 7.1 Statement of the problem 7.2 The formulation of the result and a sketch of the proof