• 学术搜索
  • 科研智能体
    • Research Labs
    • AI 阅读
    • AI 文库
    • 深度研究
    • 学者亮点
  • 学术资源
    • AI2000
    • 期刊/会议
    • 学者库
    • 学术API
    • 溯源树
    • 数据集
  • 知识沉淀
    • 学术空间
订阅小程序
旧版功能
aminer vip
开通会员低至0.73元/天
一次搞定AI科研
立即登录
  • English
  • 联系方式
    维也纳大学

    维也纳大学

    University of Vienna
    院校EST. 1365
    11.6万论文总数
    352万引用总数

    论文量&引用量时间轴

    机构学者

    排序
    Bernhard Keppler
    Bernhard Keppler
    Institute of Inorganic Chemistry, Faculty of Chemistry, University of Vienna
    论文:634引用:0H-index:0
    Peter Franz Rogl
    Peter Franz Rogl
    Institute of Materials Chemistry and Research, University of Vienna;Northeastern University
    论文:629引用:0H-index:0
    Armin Lange
    Armin Lange
    Institute for Jewish Studies, University of Vienna
    论文:514引用:0H-index:0
    Guenter Stemberger
    Guenter Stemberger
    Inst Jewish Studies, Univ Vienna
    论文:461引用:0H-index:0
    Christian Köberl
    Christian Köberl
    Department of Lithospheric Research, Faculty of Earth Sciences, Geography and Astronomy, University of Vienna
    论文:441引用:0H-index:0
    Gerhard Langer
    Gerhard Langer
    Inst Judaist, Univ Vienna
    论文:426引用:0H-index:0
    Gerald Giester
    Gerald Giester
    Department of Mineralogy and Crystallography, Faculty of Earth Sciences, Geography and Astronomy, University of Vienna
    论文:361引用:0H-index:0
    K. Lechner
    K. Lechner
    First Department of Internal Medicine, University of Vienna
    论文:356引用:0H-index:0
    Voracek Martin
    Voracek Martin
    Fakultät für Psychologie, Universitat Wien
    论文:310引用:0H-index:0

    论文(10000)

    年份
    起
    –
    止
    排序
    1On CR Maps from the Sphere into the Tube over the Future Light Cone II: Higher Dimensions
    Michael Reiter,Duong Ngoc Son

    We determine all CR maps from the sphere in C3 into the tube over the future light cone in C4. This result leads to a complete characterization of proper holomorphic maps from the three-dimensional unit ball into the classical domain of type IV of dimension four, confirms a conjecture of Reiter–Son from 2022, and settles the case left open in Xiao–Yuan [36] and Reiter–Son [29]. Additionally, we prove a boundary characterization of isometric holomorphic embeddings from a ball into a classical domain of type IV in arbitrary dimensions that is similar to the main result in Huang–Lu–Tang–Xiao [18]. The result is then used to treat a special case in the general characterization.

    2027Journal of Mathematical Analysis and Applications(2027)
    引用
    AI阅读
    加入学术空间
    2Quantitative Growth of Multi-Recurrences
    Clemens Fuchs, Armand Noubissie

    In 1982, Schlickewei and Van der Poorten claimed that any multi-recurrence sequence has, essentially, maximal possible growth rate. Fourty years later, Fuchs and Heintze provided a non-effective proof of this statement. In this paper, we prove a quantitative version of that result by giving an explicit upper bound for the maximal possible growth rate of a multi-recurrence. Moreover, we also give a function field analogue of the result, answering a question posed by Fuchs and Heintze when proving a bound on the growth of multi-recurrences in number fields.

    2027Journal of Number Theory(2027)
    引用
    AI阅读
    加入学术空间
    3Newton Methods for Mean Field Games: A Numerical Study
    Elisabetta Carlini,Ahmad Zorkot

    We address the numerical solution of second-order Mean Field Game problems through Newton iterations in infinite dimensions, introduced in [1], where quadratic convergence of the method was rigorously established. Building upon this theoretical framework, we develop new numerical discretization techniques, including both a finite difference and a semi-Lagrangian scheme, that enable an effective computational implementation of the infinite-dimensional iterations. The proposed methods are tested on several benchmark problems, and the resulting numerical experiments demonstrate their robustness, accuracy, and efficiency. A comparative analysis between the two schemes and existing approaches from the literature is also presented, highlighting the potential of Newton-based solvers for MFG systems.

    2027Journal of Computational and Applied Mathematics(2027)
    引用
    AI阅读
    加入学术空间
    4A Temperature-Coupled Cahn-Hilliard-Stokes-Heat Model for Thermally Driven Phase Separation
    Maria Deliyianni,Boris Muha, Andrej Novak

    We study a diffuse-interface model for thermally driven phase separation in viscous incompressible mixtures. The system couples a convective Cahn-Hilliard equation for the order parameter with a Stokes subsystem for the velocity-pressure field and a heat equation for the temperature. Temperature enters the bulk free energy through a Landau-type coefficient, while the phase field affects the flow through concentration-dependent density and viscosity. The model serves as a proxy for temperature-triggered condensation-like phase separation; humidity, latent heat, vapor pressure, and capillary forcing are absorbed into the choice of the threshold temperature Θ_S. We motivate the chemical potential through a temperature-dependent Landau free energy and use a regularized auxiliary formulation to prove local-in-time existence of weak solutions. For the numerical analysis, we employ a first-order sequential finite-element discretization of a simplified quasi-static formulation. The heat equation is advanced by implicit diffusion, the variable-coefficient Stokes problem is treated by a Taylor-Hood discretization, and the Cahn-Hilliard bulk derivative is evaluated at the previous time level, so each algebraic subproblem is linear. An isothermal diffusive test confirms mass conservation to roundoff and exhibits monotone discrete-energy decay for the tested parameters. Time-step and mesh-refinement studies show first-order temporal and approximately second-order spatial behavior. The remaining computations provide qualitative, parameter-specific illustrations; no global discrete energy law is claimed for the non-isothermal sequential scheme.

    2027Nonlinear Analysis Real World Applications(2027)
    引用
    AI阅读
    加入学术空间
    5The Impact of Urban-Related Sensory and Risk Factors on Owls: a Systematic Review
    Giuseppe Orlando, Freya Coursey,Petra Sumasgutner, Maria I. Bogdanova,Davide M. Dominoni

    Urbanisation is a globally increasing phenomenon with diverse impacts on biodiversity. Interest in how urbanisation affects raptors is growing because, as top predators, they can be used as bioindicators for ecosystem functioning and sentinels for environmental change. However, a comprehensive synthesis detailing the global-scale impact of urban-related sensory and risk factors on nocturnal raptors (i.e. owls) is lacking. In this review, we examined the literature to identify such factors and to outline their association with behavioural and ecological traits of owls living in urban environments. Overall, we show that several urban-related sensory and risk factors affect owls, with vehicle collisions on roads being the most widely documented across species. Conversely, sensory pollution remains poorly investigated, which is surprising given that nocturnal and acoustic hunters, such as owls, might be severely impacted by artificial light at night (ALAN) and anthropogenic noise. We also highlight a research gap on this topic from the global south, where urbanisation is rapidly increasing. Importantly, we show that roads and sensory pollutants are associated in contrasting ways with many owl behavioural and ecological traits, such as hunting and habitat use. We argue that the interplay among roads, noise and ALAN influences how owls’ prey species use roads, which may turn areas near roads into ecological traps. The severity of their impacts may depend on the intensity and type of anthropogenic noise and artificial lights along roads. Further research in this direction will have important implications for the conservation of owls in urban environments.

    2026Journal of Ornithology(2026)引用:116
    引用
    AI阅读
    加入学术空间
    立即登录,查看全部 10000 篇论文

    合作机构(100)

    维也纳工业大学合作论文 2,067
    维也纳医科大学合作论文 1,151
    因斯布鲁克大学合作论文 1,019
    奥地利科学院合作论文 958
    马克斯·普朗克学会合作论文 827
    格拉茨大学合作论文 704
    剑桥大学合作论文 617
    慕尼黑大学合作论文 596
    牛津大学合作论文 580
    查理大学合作论文 577

    机构统计