55 research outputs found

    Biodiversity’s contributions to sustainable development

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    International concern to develop sustainably challenges us to act upon the inherent links between 23 our economy, society and environment, and is leading to increasing acknowledgement of 24 biodiversity’s importance. This Review discusses the breadth of ways in which biodiversity can 25 support sustainable development. It uses the Sustainable Development Goals (SDGs) as a basis for 26 exploring scientific evidence of the benefits delivered by biodiversity. It focuses on papers that 27 provide examples of how biodiversity components (i.e. ecosystems, species and genes) directly 28 deliver benefits that may contribute to the achievement of individual SDGs. It also considers how 29 biodiversity’s direct contributions to fulfilling some SDGs may indirectly support the achievement of 30 other SDGs to which biodiversity does not contribute directly. How the attributes (e.g. diversity, 31 abundance or composition) of biodiversity components influence the benefits delivered is also 32 presented, where described by the papers reviewed. While acknowledging potential negative 33 impacts and trade-offs between different benefits, the study concludes that biodiversity may 34 contribute to fulfilment of all SDGs

    The Action Plan for Australian Birds 2010

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    The Black Woodpecker—A Monograph on Dryocopus martius

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    Convergence Semigroup Actions: Generalized Quotients

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    Continuous actions of a convergence semigroup are investigated in the category of convergence spaces. Invariance properties of actions as well as properties of a generalized quotient space are presented. © Universidad Politécnica de Valencia

    Convergence Semigroup Categories

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    Properties of the category consisting of all objects of the form (X, S, λ) are investigated, where X is a convergence space, S is a commutative semigroup, and λ: X × S → X is a continuous action. A generalized quotient of each object is defined without making the usual assumption that for each fixed g ∈ S, λ(., g): X → X is an injection. © Universidad Politécnica de Valencia

    Convergence Approach Spaces : Actions

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    Properties of continuous actions and pseudoquotients are studied in the category of convergence approach spaces. Invariance properties of continuous actions on convergence approach spaces are given. It is shown that the formation of pseudoquotient spaces is idempotent. Function space actions are also investigated
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