Biodiversity and Health in the Face of Climate Change
...
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Performing Citizenship
Bodies, Agencies, Limitations...
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Efficient Learning Machines
Theories, Concepts, and Applications for Engineers and System Designers...
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The Economics of Big Science
Essays by Leading Scientists and Policymakers...
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Re-Mapping Centre and Periphery
Asymmetrical Encounters in European and Global Contexts...
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Inter-group Relations and Migrant Integration in European Cities
Changing Neighbourhoods...
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The Restless Compendium
Interdisciplinary Investigations of Rest and Its Opposites...
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Regeneration of the Built Environment from a Circular Economy Perspective
...
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Empathetic Space on Screen
Constructing Powerful Place and Setting...
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XcalableMP PGAS Programming Language
From Programming Model to Applications...
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Solar Particle Radiation Storms Forecasting and Analysis
The HESPERIA HORIZON 2020 Project and Beyond...
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Variant Construction from Theoretical Foundation to Applications
...
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Solving PDEs in Python
The FEniCS Tutorial I...
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Researching Elites and Power
Theory, Methods, Analyses...
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Finite Difference Computing with PDEs
A Modern Software Approach...
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Mobilities, Boundaries, and Travelling Ideas
Rethinking Translocality Beyond Central Asia and the Caucasus...
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Heat equation for theta functions and vector-valued modular forms
We give a new method for constructing vector-valued modular forms from singular scalar-valued ones. As an application we prove the identity between two remarkable spaces of vector-valued modular forms...
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Anisotropy Across Fields and Scales
...
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Oslo Manual on Select Topics of the Law of Armed Conflict
Rules and Commentary...
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Foundations of Trusted Autonomy
...
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Boundary Value Problems, Weyl Functions, and Differential Operators
...
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Healthy Minds in the Twentieth Century
In and Beyond the Asylum...
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Combinatorial constructions of derived equivalences
Given a certain kind of linear representation of a reductive group, referred to as a quasi-symmetric representation in recent work of \v{S}penko and Van den Bergh, we construct equivalences between th...
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Optimization by Vector Space Methods
First published in 1968...
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Lagrangian Relations and Linear Point Billiards
Motivated by the high-energy limit of the $N$-body problem we construct non-deterministic billiard process. The billiard table is the complement of a finite collection of linear subspaces within a Euc...
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Contemporary Nordic Literature and Spatiality
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Teacher Transition into Innovative Learning Environments
A Global Perspective...
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A decomposition for SU(2) Yang-Mills fields
Motivated by Abelian dominance, we suppose that the field strength tensor in the low energy limit of the SU(2) Yang-Mills theory is $ G_{\mu\nu}=G_{\mu\nu} n $, where $ G_{\mu\nu} $ is a space-time te...
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Dual Vector Space : Subspace of a Vector Space
First published in 2021...
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Games and Rules
Game Mechanics for the "Magic Circle"...
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Understanding Machine Learning
From Theory to Algorithms...
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Operating Systems and Middleware
Supporting Controlled Interaction...
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Optimizing software in C++
An optimization guide for Windows, Linux and Mac platforms...
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Satellite Earth Observations and Their Impact on Society and Policy
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An Invitation to Statistics in Wasserstein Space
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Physical (A)Causality
Determinism, Randomness and Uncaused Events...
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Earth 2020
An Insider's Guide to a Rapidly Changing Planet...
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Linear processes in high-dimension: phase space and critical properties
In this work we investigate the generic properties of a stochastic linear model in the regime of high-dimensionality. We consider in particular the Vector AutoRegressive model (VAR) and the multivaria...
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Finite-dimensional vector spaces
First published in 1942...
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Future Space-Transport-System Components under High Thermal and Mechanical Loads
Results from the DFG Collaborative Research Center TRR40...
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A vector space approach to geometry
First published in 1965...
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Analytic cliffordian functions
In classical function theory, a function is holomorphic if and only if it is complex analytic. For higher dimensional spaces it is natural to work in the context of Clifford algebras. The structures o...
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Weighted composition operators on spaces of analytic vector-valued Lipschitz functions
Let {\phi} be an analytic self-map of D and be an analytic operator-valued function on D, where D is the unit disk. We provide necessary and sufficient conditions for the boundedness and compactness o...
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Micro-, Meso- and Macro-Connectomics of the Brain
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Software for Exascale Computing - SPPEXA 2016-2019
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CyberParks – The Interface Between People, Places and Technology
New Approaches and Perspectives...
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Ricci curvature of double manifolds via isoparametric foliations
Given a closed manifold $M$ and a vector bundle $\xi$ of rank $n$ over $M$, by gluing two copies of the disc bundle of $\xi$, we can obtain a closed manifold $D(\xi, M)$, the so-called double manifold...
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Sharpened Error Bounds for Random Sampling Based $\ell_2$ Regression
Given a data matrix $X \in R^{n\times d}$ and a response vector $y \in R^{n}$, suppose $n>d$, it costs $O(n d^2)$ time and $O(n d)$ space to solve the least squares regression (LSR) problem. When $n$ ...
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Modern methods in topological vector spaces
First published in 1978...
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Regret Minimization in Repeated Games: A Set-Valued Dynamic Programming Approach
The regret-minimization paradigm has emerged as an effective technique for designing algorithms for online decision-making in adversarial environments. But so far, designing exact optimal policies tha...
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Differential 1-forms on diffeological spaces and diffeological gluing
This paper aims to describe the behavior of diffeological differential 1-forms under the operation of gluing of diffeological spaces along a smooth map. In the diffeological context, two constructions...
View Book →Space Vectors (Biowarriors, No 3)
First published in 1990...
View Book →Isometries in Banach Spaces
First published in 2007...
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Complexity of LP in Terms of the Face Lattice
Let $X$ be a finite set in $Z^d$. We consider the problem of optimizing linear function $f(x) = c^T x$ on $X$, where $c\in Z^d$ is an input vector. We call it a problem $X$. A problem $X$ is related w...
View Book →Space Vector Modulation : Applications in Induction Motor and Direct Torque
First published in 2021...
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Earth Observation Open Science and Innovation
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The Places Where Community Is Practiced
How Store Owners and Their Businesses Build Neighborhood Social Life...
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The Condition of Digitality
A Post-Modern Marxism for the Practice of Digital Life...
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Foundations of Machine Learning
...
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Isometries on Banach spaces
First published in 2007...
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Analysis for Computer Scientists
Foundations, Methods, and Algorithms...
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Handbook of Contact Mechanics
Exact Solutions of Axisymmetric Contact Problems...
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Necessary and Sufficient Conditions for Stable Synchronisation in Random Dynamical Systems
For a product of i.i.d. random maps or a memoryless stochastic flow on a compact space $X$, we find conditions under which the presence of locally asymptotically stable trajectories (e.g. as given by ...
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Foundations of Quantum Theory
From Classical Concepts to Operator Algebras...
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Heat kernel approach for sup-norm bounds for cusp forms of integral and half integral weight
In this article, using the heat kernel approach from \cite{bouche}, we derive sup-norm bounds for cusp forms of integral and half integral weight. Let $\Gamma\subset \mathrm{PSL}_{2}(\mathbb{R})$ be a...
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Ionospheric Multi-Spacecraft Analysis Tools
Approaches for Deriving Ionospheric Parameters...
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Hardy Inequalities on Homogeneous Groups
100 Years of Hardy Inequalities...
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Convex Regularization for High-Dimensional Multi-Response Tensor Regression
In this paper we present a general convex optimization approach for solving high-dimensional multiple response tensor regression problems under low-dimensional structural assumptions. We consider usin...
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Responsive Open Learning Environments
Outcomes of Research from the ROLE Project...
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Large Deviations for Random Matricial Moment Problems
We consider the moment space $\mathcal{M}_n^{K}$ corresponding to $p \times p$ complex matrix measures defined on $K$ ($K=[0,1]$ or $K=\D$). We endow this set with the uniform law. We are mainly inter...
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Mobile Media Learning
Innovation and Inspiration...
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Topological vector spaces
First published in 2008...
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Convex real projective structures and Hilbert metrics
We review some basic concepts related to convex real projective structures from the differential geometry point of view. We start by recalling a Riemannian metric which originates in the study of affi...
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The Ethics of Space
Homelessness and Squatting in Urban England...
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Tenet of Induction Motor and Direct Torque Simulating Control : Space Vector As a Solution
First published in 2021...
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Star Wars - The New Jedi Order - Vector Prime
First published in 1999...
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Problems in Classical Electromagnetism
157 Exercises with Solutions...
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Unsettling Responsibility in Science Education
Indigenous Science, Deconstruction, and the Multicultural Science Education Debate...
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Banach-Hilbert spaces, vector measures, and group representations
First published in 2002...
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Intel Xeon Phi Coprocessor Architecture and Tools
The Guide for Application Developers...
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Ray Tracing Gems
High-Quality and Real-Time Rendering with DXR and Other APIs...
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Stratifications on the Moduli Space of Higgs Bundles
The moduli space of Higgs bundles has two stratifications. The Bialynicki-Birula stratification comes from the action of the non-zero complex numbers by multiplication on the Higgs field, and the Shat...
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Affirmative Aesthetics and Wilful Women
Gender, Space and Mobility in Contemporary Cinema...
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Geographies of Asylum in Europe and the Role of European Localities
...
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Lightweight Systems for Realtime Monitoring
Tools to unlock and understand your business data...
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Data Parallel C++
Mastering DPC++ for Programming of Heterogeneous Systems using C++ and SYCL...
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On Banach spaces with the approximate hyperplane series property
We present a sufficient condition for a Banach space to have the approximate hyperplane series property (AHSP) which actually covers all known examples. We use this property to get a stability result ...
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Representations of Rota-Baxter algebras and regular singular decompositions
There is a Rota-Baxter algebra structure on the field $A=\mathbf{k}((t))$ with $ P$ being the projection map $A=\mathbf{k}[[t]]\oplus t^{-1}\mathbf{k}[t^{-1}]$ onto $ \mathbf{k}[[ t]]$. We study the r...
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Housing Estates in Europe
Poverty, Ethnic Segregation and Policy Challenges...
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