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  • 1
    Online Resource
    Online Resource
    Cham :Springer International Publishing AG,
    Keywords: Ecology-Mediterranean Region. ; Electronic books.
    Type of Medium: Online Resource
    Pages: 1 online resource (942 pages)
    Edition: 1st ed.
    ISBN: 9783030655167
    DDC: 333.91640918221
    Language: English
    Note: Intro -- Acknowledgments to the Reviewers -- Contents -- About the Editors -- Chapter 1: Introduction: Thinking the Future from Now -- 1.1 Why a Book on the Alboran Sea? -- 1.2 Thinking the Future from Now -- 1.2.1 Oceanographic, Geological, and Ecological Contexts -- 1.2.2 Biodiversity and Ecosystems Distribution -- 1.2.3 Fisheries Resources and Aquaculture -- 1.2.4 Conservation, Management, and Marine Policies -- 1.3 The Future We Wish: Final Remarks -- References -- Chapter 2: Regional Context and Maritime Governance -- 2.1 Introduction -- 2.2 Political Geography of the Region -- 2.2.1 The Regional Context -- 2.2.2 Countries and Territories: Geopolitical and Socio-economic Information -- 2.2.3 The Alboran Sea and the Maritime Economy -- 2.3 Alboran Sea: Law of the Sea and Jurisdictional Issues -- 2.3.1 The Alboran Sea in the Context of UNCLOS -- 2.3.2 States and Their Maritime Jurisdictions -- 2.3.2.1 Moroccan Legislation -- 2.3.2.2 Spanish Legislation -- 2.3.2.3 Algerian Legislation -- 2.3.2.4 Gibraltar Legislation -- 2.3.3 Maritime Borders and Disputes -- 2.4 Maritime Governance and Cross-Border Cooperation -- 2.4.1 Background -- 2.4.2 Legal-Institutional Framework -- References -- Legal Documents -- Chapter 3: Alboran Sea Area Climate and Weather -- 3.1 The Climate of the Alboran Area -- 3.1.1 Precipitation -- 3.1.2 Winds -- 3.1.3 Aerosols -- 3.1.4 Temperature -- 3.1.5 Climate Trends and Climate Change -- 3.2 Large Scale and Synoptic Systems in the North Atlantic-European Sector -- 3.2.1 Large-Scale Circulation -- 3.2.2 Synoptic Systems -- 3.2.3 Mediterranean Cyclones -- 3.2.4 Euro-Atlantic Weather Regimes -- References -- Chapter 4: The Oceanographic and Climatic Context -- 4.1 Introduction -- 4.2 Climatic Forcing, Water Mass Formation Processes and Thermohaline Circulation in the Mediterranean Sea -- 4.3 Water Masses in the Alboran Sea. , 4.4 Currents and Circulation in the Alboran Sea -- 4.5 Tidal Currents -- 4.6 The Upper Layer Circulation -- 4.7 Intermediate and Deep Water Circulation -- 4.8 Long-Term Variability -- 4.9 Summary and Conclusions -- References -- Chapter 5: A Geological History for the Alboran Sea Region -- 5.1 Introduction -- 5.2 Plate Tectonic Settings: Evolution of the African-Eurasian Plate Boundary -- 5.3 Current Africa-Eurasia Tectonics -- 5.3.1 Western Mediterranean -- 5.3.2 Evolutive Models -- 5.3.3 Magmatism -- 5.4 The Alboran Basin -- 5.4.1 Input from Potential Field Data -- 5.4.2 Basement Configuration and Major Structure -- 5.4.3 Tecto-Sedimentary Evolution -- 5.5 Miocene -- 5.6 The Opening of the Strait of Gibraltar -- 5.7 Pliocene-Quaternary -- 5.8 Conclusions: Paleogeographic Implications -- References -- Chapter 6: Seafloor Morphology and Processes in the Alboran Sea -- 6.1 Introduction -- 6.2 Setting -- 6.2.1 Geographical and Geological Settings -- 6.2.2 Oceanographic Settings -- 6.3 Method -- 6.3.1 Datasets -- 6.3.2 Data Analysis -- 6.4 Physiography -- 6.5 Geomorphology -- 6.5.1 Shelf Features -- 6.5.1.1 Depositional Features -- 6.5.1.2 Erosive Features -- 6.5.1.3 Gravitational Features -- 6.5.1.4 Anthropogenic Features -- 6.5.2 Deep-Sea Features -- 6.5.2.1 Tectonic Features -- 6.5.2.2 Seamounts -- 6.5.2.3 Features Related to Fluid Outflow -- 6.5.2.4 Contourite Features -- 6.5.2.5 Mass-Movement Features -- 6.5.2.6 Biogenic Features -- 6.5.3 Recent Sediments: Facies Model -- 6.6 Discussion -- 6.6.1 Active Tectonics -- 6.6.2 The Key Role of Alboran Sea Seafloor Morphology in Characterising Sediment Dynamics -- 6.6.2.1 Sediment Dynamics on the Proximal Continental Margin -- 6.6.2.2 Sediment Dynamics on the Distal Continental Margin -- 6.6.3 Geohazards in the Alboran Sea -- 6.6.4 Contribution of Geology to Habitat Knowledge -- 6.7 Conclusions. , References -- Chapter 7: The Biogeochemical Context of Marine Planktonic Ecosystems -- 7.1 Introduction -- 7.1.1 Biogeochemistry and Phytoplankton Productivity of the Alboran Sea -- 7.2 Nutrients Dynamics: Coupling with Physical Processes -- 7.2.1 Nutrients and Water Masses in the Alboran Sea -- 7.2.2 Fertilization Mechanisms: Sources of New Nutrients to the Photic Layer -- 7.2.3 Distribution Patterns of Inorganic Nutrients (N, P, and Si) -- 7.2.4 Nutrient Molar Ratios: N or P Limitation? -- 7.3 Phytoplankton Productivity: Coupling Between Physical, Biogeochemical, and Biological Features -- 7.3.1 Distribution Patterns of Chlorophyll-a and Primary Production from In Situ Data -- 7.3.2 Distribution Patterns of Chlorophyll-a and Primary Production from Satellite Derived Data Models -- 7.3.2.1 Sea Surface Chlorophyll-a Concentration from Satellite Data -- 7.3.2.2 Primary Production from Satellite Data -- 7.4 Future Scenarios in the Framework of a Changing Climate -- 7.4.1 Analyzing the Possible Effects of Climate Change on Water Circulation, Nutrients, and Primary Productivity in the Medite... -- References -- Chapter 8: Seaweeds and Seagrasses: The Marine Forests from the Alboran Sea -- 8.1 Seaweeds and Seagrasses: Taxonomical Approach and Ecological Role -- 8.2 Origin and History of the Seaweeds and Seagrasses from the Alboran Sea -- 8.3 Biodiversity of the Benthic Flora from the Alboran Sea: Present Knowledge -- 8.4 Seaweed and Seagrass Communities in the Alboran Sea -- 8.4.1 Supralittoral Zone -- 8.4.2 Eulittoral Zone -- 8.4.3 Infralittoral Zone -- 8.4.4 Circalittoral Zone -- 8.5 Critical Locations for Marine Vegetation Biodiversity and Conservation in the Alboran Sea -- 8.6 Future Directions in Management and Conservation Biology of Seaweeds and Seagrasses in the Alboran Sea -- 8.7 Main Threat to the Benthic Flora of the Alboran Sea -- References. , Chapter 9: Benthic Fauna of Littoral and Deep-Sea Habitats of the Alboran Sea: A Hotspot of Biodiversity -- 9.1 Historical Exploration of Habitats and Their Associated Benthic Communities in the Alboran Sea -- 9.1.1 Ship-Based Exploration -- 9.1.2 Shore-Based Studies -- 9.2 Supralittoral and Intertidal Communities -- 9.2.1 Supralittoral Rocky Shore -- 9.2.2 Supralittoral Boulders -- 9.2.3 Midlittoral Rocky Shore -- 9.2.4 Supra- and Midlittoral Sedimentary Substrates -- 9.3 Coastal Lagoons -- 9.4 Hard-Bottom Communities of the Continental Shelf -- 9.4.1 Communities of Photophilous Macroalgae -- 9.4.2 Posidonia oceanica -- 9.4.3 Kelp Forests -- 9.4.4 Infralittoral Hard Bottoms Dominated by Sessile Invertebrates -- 9.4.5 Circalittoral Hard Bottoms with Coralligenous Communities -- 9.5 Caves -- 9.6 Soft-Bottom Communities of the Continental Shelf -- 9.6.1 Well-Sorted Fine Sand -- 9.6.2 Vegetated Infralittoral Soft Bottoms -- 9.6.2.1 Zostera marina Meadows -- 9.6.2.2 Cymodocea nodosa Meadows -- 9.6.2.3 Caulerpa prolifera Meadows -- 9.6.3 Bioclastic Sands and Gravels -- 9.6.4 ``Maërl´´/Rhodolith Beds -- 9.6.5 Coastal Terrigenous Mud -- 9.7 Deep-Sea Communities -- 9.7.1 Bathyal Hard Bottoms -- 9.7.2 Bathyal Soft Bottoms -- 9.7.3 Cold Seeps -- 9.8 Gaps of Knowledge and Further Steps -- References -- Chapter 10: Invertebrates: The Realm of Diversity -- 10.1 Emblematic Species -- 10.1.1 Patella ferruginea -- 10.1.2 Ellisella paraplexauroides -- 10.1.3 Astroides calycularis -- 10.2 Rare Species -- 10.2.1 Porifera -- 10.2.2 Cnidaria -- 10.2.3 Nemertea -- 10.2.4 Meiofauna (Gastrotricha, Kinorhyncha, Tardigrada) -- 10.2.5 Cycliophora -- 10.2.6 Entoprocta -- 10.2.7 Polychaeta -- 10.2.8 Crustacea -- 10.2.9 Bryozoa -- 10.2.10 Echinodermata -- 10.3 Habitat-Forming Species -- 10.3.1 Sponges -- 10.3.2 Gorgonians -- 10.3.3 Red Coral -- 10.3.4 Black Corals. , 10.3.5 Sea Pens -- 10.3.6 Deep Reef-Building Corals -- 10.3.7 Deep-Sea Oysters -- 10.4 The Invertebrates of the Water Column -- 10.4.1 Planktonic Invertebrates -- 10.4.2 Nektonic Invertebrates -- 10.5 Threatened Species -- 10.6 Species Originally Described from the Alboran Sea -- 10.7 Mass Mortality Events -- 10.8 Some Aims for Present and Future Research -- References -- Chapter 11: Biogeographical and Macroecological Context of the Alboran Sea -- 11.1 Introduction -- 11.2 Historical Biogeography: Where Do the Biota of the Alboran Sea Come From? -- 11.3 The Alboran Sea as a Biogeographical Entity -- 11.4 Patterns of Distribution of Species -- 11.5 Species Richness -- 11.6 Macroecological Patterns and Processes -- 11.7 Alien Species -- References -- Chapter 12: Biophysical Processes Determining the Connectivity of the Alboran Sea Fish Populations -- 12.1 A Short Review on Connectivity Issues -- 12.2 Hydrodynamic Connectivity and the Alboran Sea Circulation -- 12.2.1 Mean Circulation Pattern and Mesoscale and Seasonal Variability -- 12.2.2 Short-term Variability: Instabilities -- 12.3 The Zonal (East-to-West) Connectivity -- 12.3.1 Interbasin Connectivity: Gulf of Cadiz-Alboran Sea -- 12.3.2 Intra-basin Along Shore Connectivity -- 12.4 The Meridional (North-to-South) Connectivity -- 12.4.1 The Atlantic Jet: a Hydrodynamic Barrier -- 12.4.2 Physical Processes to Overcome the Barrier -- 12.4.3 Role of Topography: Conveyor and Obstacle for the Connectivity -- 12.5 Species Life History Effects and Constraints in the Connectivity Processes -- 12.5.1 Influence of Hydrographic Patterns at Early Life Stages of Fish -- 12.5.2 Pelagic Larval Duration and Dispersal -- 12.5.3 Depth Distribution and Vertical Migration -- 12.5.4 Spawning Phenology and Vital Rates -- 12.6 Implications on the Populations and Ecosystems of the Alboran Sea -- References. , Chapter 13: Evolving from Fry Fisheries to Early Life Research on Pelagic Fish Resources.
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  • 2
    ISSN: 1365-3121
    Source: Blackwell Publishing Journal Backfiles 1879-2005
    Topics: Geosciences
    Notes: Sheets of salt and ductile shale advancing beyond the thrust front of the Gibraltar Arc (Iberian–Moroccan Atlantic continental margin) triggered downslope movements of huge allochthonous masses. These allochthons represent the Cádiz Nappe, which detached from the Gibraltar Arc along low-angle normal faults and migrated downslope from the Iberian and Moroccan continental margins towards the Atlantic Ocean. Extensional tectonics initiated upslope salt withdrawal and downslope diapirism during large-scale westward mass wasting from the shelf and upper slope. Low-angle salt and shale detachments bound by lateral ramps link extensional structures in the shelf to folding, thrusting and sheets of salt and shale in the Gulf of Cádiz. From backstripping analyses carried out on the depocentres of the growth-fault-related basins on the shelf, we infer two episodes of rapid subsidence related to extensional collapses; these were from Late Tortonian to Late Messinian (200–400 m Myr−1) and from Early Pliocene to Late Pliocene (100–150 m Myr−1). The extensional events that induced salt movements also affected basement deformation and were, probably, associated with the westward advance of frontal thrusts of the Gibraltar Arc as a result of the convergence between Africa and Eurasia. The complexities of salt and/or shale tectonics in the Gulf of Cádiz result from a combination of the deformations seen at convergent and passive continental margins.
    Type of Medium: Electronic Resource
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  • 3
    ISSN: 1365-4632
    Source: Blackwell Publishing Journal Backfiles 1879-2005
    Topics: Medicine
    Notes: A 48-year-old man with a history of psoriasis, who had received no oral pharmacologic treatment, presented in March 2000 with a progressive, cutaneous, pruritic eruption that began on his arms and legs, and became generalized. Examination revealed discrete, purpuric elements disseminated over the entire cutaneous surface, and in some areas confluent, large, erythematous, purpuric patches (〈link href="#f3-1 #f3-2"〉Figs 1 and 2). The palmoplantar surfaces and mucous membranes were spared. No lesions suggesting parapsoriasis or the usual presentation of cutaneous T-cell lymphoma (CTCL) were present.〈figure xml:id="f3-1"〉1〈mediaResource alt="image" href="urn:x-wiley:00119059:IJD1774:IJD_1177_f3-1"/〉Confluent, large, erythematopurpuric patches with sharply pointed purpuric elements on the buttocks〈figure xml:id="f3-2"〉2〈mediaResource alt="image" href="urn:x-wiley:00119059:IJD1774:IJD_1177_f3-2"/〉Similar lesions on the lower limbsHistopathologic examination of a cutaneous specimen showed numerous atypical lymphocytes in the superficial dermis, slight changes at the dermo-epidermal junction, and an intense epidermotrophism, with atypical lymphocytes in the epidermis. These intraepidermal atypical lymphocytes were present both isolated and forming aggregates of 4-7 cells (〈link href="#f3-3"〉Fig. 3). Immunohistochemical studies demonstrated that these lymphocytes were T-helper cells.〈figure xml:id="f3-3"〉3〈mediaResource alt="image" href="urn:x-wiley:00119059:IJD1774:IJD_1177_f3-3"/〉Atypical lymphocytes in the superficial dermis, slight changes at the dermo-epidermal junction, and intense epidermotrophism, with atypical lymphocytes. Intraepidermal lymphocytes were present both isolated and forming small cellular aggregatesRoutine laboratory tests were normal, except for slight hypercholesterolemia. Direct examination of peripheral blood, coagulation, antinuclear antibody (ANA) immunofluorescent test, body scanner, and bone marrow study were normal.CTCL stage IB was diagnosed and psoralen plus UVA (PUVA) therapy was initiated.
    Type of Medium: Electronic Resource
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  • 4
    Electronic Resource
    Electronic Resource
    Springer
    Nonlinear differential equations and applications 3 (1996), S. 465-497 
    ISSN: 1420-9004
    Keywords: Nonlinear reaction-diffusion equations ; regularity of solutions and interfaces ; Lagrangian coordinates ; 35K57 ; 35B65
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics
    Notes: Abstract In this paper we study the regularity of nonnegative solutions and their interfaces for the nonlinear reaction-diffusion equation $$u_t = \left( {u^m } \right)_{xx} + f\left( u \right),\left( E \right)$$ wherem〉1 andf(u) is aC 1 function withf(0)=0 and is subject to some other technical conditions. This equation has the property of finite propagation which gives rise to interfaces separating regions whereu=0 andu〉0. The analysis is carried out by means of Lagrangian coordinates, formally viewing the reaction-diffusion equation as the equation governing the evolution of the density of a certain continuum. Lagrangian coordinates have been successfully applied to study nonlinear diffusion equations posed in one space dimension. The usual formulation applies to equations which can be written in the form of a conservation law, which is not the case here because of the reaction term. In problems exhibiting interfaces such technique has the merit of rendering the interfaces straight lines, much simplifying the analysis. In this paper we present anon-standard Lagrangian formulation that works innon-conservation cases. Equation (E) is then translated into this framework and we find in a natural way the necessary estimates to prove theC 1 regularity of moving interfaces and the regularity of the weak solution near such an interface, that allows us to establish the dynamic properties of the interface for the solutions. We end the paper by describing how the method can be applied to similar problems inseveral space dimensions with radial symmetry.
    Type of Medium: Electronic Resource
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  • 5
    Electronic Resource
    Electronic Resource
    Springer
    Catalysis letters 68 (2000), S. 191-196 
    ISSN: 1572-879X
    Keywords: oxidative coupling of methane ; OCM ; silica phase transition ; alkalis ; ethylene selectivity
    Source: Springer Online Journal Archives 1860-2000
    Topics: Chemistry and Pharmacology
    Notes: Abstract During calcination of OCM catalyst precursors, Li...Cs spectacularly lower the amorphous silica → α-cristobalite phase transition temperature, shown here to be a critically important requirement for production of effective catalysts. Incorporation of W switches on OCM activity and newly discovered K/W and Rb/W formulations exhibit unsurpassed ethylene selectivity at high methane conversion. Addition of Mn significantly improves the performance of the former. An alkali-stabilised tungsten oxo species is thought to be the OCM active site.
    Type of Medium: Electronic Resource
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  • 6
    Electronic Resource
    Electronic Resource
    Springer
    Mathematische Annalen 303 (1995), S. 741-769 
    ISSN: 1432-1807
    Keywords: 35K55 ; 35K65
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics
    Type of Medium: Electronic Resource
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  • 7
    Electronic Resource
    Electronic Resource
    Springer
    Archive for rational mechanics and analysis 124 (1993), S. 43-65 
    ISSN: 1432-0673
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics , Physics
    Type of Medium: Electronic Resource
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  • 8
    Electronic Resource
    Electronic Resource
    Springer
    Archive for rational mechanics and analysis 129 (1995), S. 225-244 
    ISSN: 1432-0673
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics , Physics
    Notes: Abstract We characterize the occurrence of complete or incomplete blow-up (and extinction) for a general quasilinear heat equation of the form $$(HE){\text{ }}u_t = (\phi (u))_{xx} \pm f(u){\text{ in }}R \times (0,T)$$ in terms of the constitutive functions φ and f We assume that φ′(u)〉0 for u〉0 and that f(u)≧0. For the positive sign + before f(u) in (HE), with f(u) superlinear as u→∞, blow-up occurs in finite time: sup x u(x, t)→∞ as t→T〈∞. For the negative sign, we consider the case of singular absorption: f(u)→∞ as u→0. Then initially positive solutions vanish at some point in finite time (extinction), and a singularity in the equation occurs there. An important aspect of blow-up or extinction problems is the possibility of having a nontrivial extension of the solution for t〉T, i.e., after the singularity occurs. If such continuation exists, we say that the blow-up (extinction) is incomplete; otherwise it is called complete. Our characterization is based on the qualitative behaviour of the family of travelling-wave solutions and a proper use of the Intersection-Comparison argument. The analysis applies to other nonlinear models, like the equations with gradient-dependent diffusivity.
    Type of Medium: Electronic Resource
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  • 9
    Electronic Resource
    Electronic Resource
    Springer
    Archive for rational mechanics and analysis 149 (1999), S. 183-212 
    ISSN: 1432-0673
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics , Physics
    Notes: Abstract .We present a method of analysis which allows us to establish the interface equation and to prove Lipschitz continuity of interfaces and solutions which appear in a large class of nonlinear parabolic equations and conservation laws posed in one space dimension. Its main feature is intersection comparison with travelling waves. The method is explained on the following study case: We consider the Cauchy problem for the diffusion-absorption model: $$ u_t = \left( u^m \right)_{xx} - u^p, \quad u\ge 0, $$ in the range of parameters $m〉1,\ 0〈p〈1,\ m+p\ge2$, i.e., we have slow diffusion combined with strong absorption. Contrary to the case $p\ge 1$ , or the purely diffusive equation $u_t=(u^m)_{xx},\ m〉1$ , where the support of the solution expands with time and the motion is governed by Darcy's law, in the strong absorption range there might appear shrinking interfaces and the interface evolution obeys a different mechanism. Previous methods have failed to provide an adequate analysis of the interface motion and regularity in such a situation.
    Type of Medium: Electronic Resource
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  • 10
    Electronic Resource
    Electronic Resource
    Springer
    Archive for rational mechanics and analysis 103 (1988), S. 39-80 
    ISSN: 1432-0673
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics , Physics
    Notes: Abstract We study the nonnegative solutions of the initial-value problem ut=(ur|ux|p-1ux)x,u(x, 0)∈L 1(ℝ), where p〉0, r+p〉0. The local velocity of propagation of the solutions is identified as V = -vx| vx|p-1 where v =cuα (with r +p - 1)/p and c (r +p/(r +p- 1)) is the nonlinear potential. Our main result is the a priori estimate (vx|vx|p-1)x≥- $$\frac{1}{{(2p + r) t}}$$ which we use to establish: i) existence and uniqueness of a solution of (1), ii) regularity of the free boundaries that appear when r+p〉1, and iii) asymptotic behavior of solutions and free boundaries for initial data with compact support.
    Type of Medium: Electronic Resource
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