A digital platform is aimed at making specific innovations and technological solutions, produced by the academic and research community, more accessible to private companies. It is a service for automatically downloading, synchronizing, sorting and displaying information from large scientific platforms such as Academia.edu, Google Scholar, or Researchers Gate to the platform EmpowerHR4Inno. Platform initially focus on priority sectors, food, health tourism, horizontal IT priority and nationally produced solutions with a tendency for further development. The following information can be found:
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University of Zagreb, Faculty of Architecture
Theoretical and practical aspects of critical regionalism in the architectural oeuvre of Radosav Zeković
Radosav Zeković’s (1930-2010) architectural oeuvre constitutes a highly significant corpus within Montenegro’s modernist legacy. This paper examines the approach through which Zeković, operating amid radical socio-political transformations, transposed the symbolic values of context while striving to articulate spatial and historical continuity. His architectural production is notably diverse, revealing a distinct approach to contextual architectural reasoning that positions him among the most notable...
Download 2026 Sanja Paunović Žarić , Nikola Bajović , Sanja Sekulović , Ema Alihodžić Jašarović
MDPI AG
Bioactive Compounds from Allium Species: Chemical Features and Molecular Mechanisms in Polycystic Ovary Syndrome—A Narrative Review
Polycystic ovary syndrome (PCOS) is a complex endocrine and metabolic disorder characterized by hyperandrogenism, insulin resistance, oxidative stress, and chronic low-grade inflammation, while conventional therapies are often limited by adverse effects and suboptimal adherence. This narrative review aims to evaluate the chemical composition and mechanistic effects of bioactive compounds derived from Allium species in the context of PCOS. A comprehensive analysis of the literature was performed,...
Download 2026 Katarina Mihajlovic , Teodora Pecarski , Teodora Todorovic , Dusan Todorovic , Miloš Krivokapić , Sladjana Novakovic , Milica Milinkovic Sorgic , Jovana Joksimovic Jovic , Vladimir Jakovljevic , Nikola Jovic
Springer Science and Business Media LLC
Non-perturbative effects and soft-gluon dynamics in low-$$p_\textrm{T}$$ Drell–Yan production
Abstract The transverse-momentum spectrum of Drell–Yan lepton pairs at small $$p_\textrm{T}(\ell \ell )$$ p T ( ℓ...
Download 2026 A. V. Kotikov , H. Jung , D. Subotić , N. Raicevic
MDPI AG
Seasonal Variation Outweighs Spatial Variation in Lotic Water Mite Communities in a Mediterranean Mountain
Water mites (Hydrachnidia) are diverse, ecologically important arachnids that can serve as effective bioindicators; however, their communities in Mediterranean mountain rivers are scarcely documented. The present study provides a comprehensive analysis of water mite communities in mountain rivers of Serra da Estrela (Portugal), assessing how abundance, genus richness, and community composition vary across seasons, among rivers, and along an elevational gradient. Water mites were sampled in twelve...
Download 2026 Sónia Ferreira , Dinis Girão , Luís P. da Silva , Vladimir Pešić
PeerJ
Assessing the mineral accretion technique (MAT) for marine benthic restoration: a scoping review highlighting procedural weaknesses and evidence gaps
Background Marine ecosystems are undergoing rapid degradation, highlighting the need for conservation and active restoration measures to halt and potentially reverse biodiversity and functional losses. The Mineral Accretion Technique (MAT), which combines artificial reef construction with seawater electrolysis, has recently gained interest as a restoration tool to enhance benthic recovery. However, the scientific evidence supporting its effectiveness remains...
Download 2026 Hilmar Hinz , Ana Ruiz-Frau , Mirko Djurovic , Gabriel Rivas-Mena , Nikola Djordjevic , Vesna Mačić
Wiley
The L2‐norm of the Cauchy transform on circular annuli
Abstract We compute the exact operator norm of the Cauchy transform on a circular annulus . Exploiting rotational symmetry and a Fourier mode decomposition, we reduce the problem to a one‐dimensional weighted Hardy operator and obtain where is the first eigenvalue of the Laplacian on with Neumann condition on the inner boundary and Dirichlet condition on the outer boundary....
Download 2026 David Kalaj
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