Best Practices In Port Environmental Data Management

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Best Practices in Port Environmental Data Management

Our current information on intra-port water quality will be shaken up by the growth of open science and the ecological transition. Open data follow the FAIR principles (Findability, Accessibility, Interoperability and Reuse) and the transformation of ports requires pollution assessment tools that work alongside the green and digital transitions, but also elevate the conservation of biodiversity in our seas and oceans. Sentinel species in ports, such as mussels, oysters, limpets and urchins, allow us to biomonitor trace elements and heavy metals, as well as cathodic, organic and inorganic pollutants. The ecotoxicological variables and physico-chemical parameters in the coastal waters of the Atlantic Ocean (Pertuis Charentais) and the Mediterranean Sea (Corsica) allow us to use the WIBE (Water Interdisciplinary Biology and Ecology) Information System. State sovereignty is an important aspect of this study, as it encompasses their knowledge of the water quality of their harbors and the pathways towards open data for end-users. Oceanic, coastal and port environments are high on the agenda for both international and national organizations and local stakeholders. This book, focusing on the tools available for studying port water quality, emphasizes how science has multidisciplinary effects on society.
Shipping and Ports in the Twenty-first Century

Shipping and port systems are vital to societies and lifestyles around the world. In the late twentieth century, however, assumptions concerning the robustness of these systems were severely shaken by economic shocks triggered by oil crises. This volume explores how many of the consequent uncertainties have been resolved, and how adapted systems ha
Poincaré Lemma on Differential Forms and Connections with Čech-De Rham-Dolbeault Cohomologies

Poincaré Lemma on Differential Forms and Connections with Čech-De Rham-Dolbeault Cohomologies deals with the connections between Čech-De Rham-Dolbeault cohomologies and the Dolbeault- Grothendieck lemma. It begins by discussing one-parameter groups of diffeomorphisms or flow, Lie derivative and interior products, as well as Cartan’s formula and the Poincaré lemma on differential forms. Throughout the book, we study sheaves, Čech cohomology and De Rham cohomology, and present some of their most basic properties. We also explore the Mayer-Vietoris sequence by demonstrating its use when calculating the cohomology group of the sphere. We introduce the Künneth formula (and as an application) and compute the cohomology of the torus. The final sections of the book study the delta bar-Poincaré lemma – as well as the Dolbeault-Grothendieck lemma and its consequences – while also proving the delta bar-Poincaré lemma in one variable, the Grothendieck Poincaré lemma, and the Dolbeault’s theorem when establishing the isomorphism between Dolbeault and Čech cohomology. Some results related to the connections, curvature and first Chern class of line bundles are also given. The text is enriched by concrete examples, along with exercises and their solutions.