Results 11 to 20 of about 9,783 (99)

Unital hyperarchimedean vector lattices [PDF]

, 2013
We prove that the category of unital hyperarchimedean vector lattices is equivalent to the category of Boolean algebras. The key result needed to establish the equivalence is that, via the Yosida representation, such a vector lattice is naturally ...
Ball, Richard N., Marra, Vincenzo
core   +2 more sources

Polynomial-Sized Topological Approximations Using The Permutahedron [PDF]

, 2016
Classical methods to model topological properties of point clouds, such as the Vietoris-Rips complex, suffer from the combinatorial explosion of complex sizes.
Choudhary, Aruni, Kerber, Michael, Raghvendra, Sharath   +2 more
core   +2 more sources

Vector lattices with a Hausdorff uo-Lebesgue topology

, 2021
We investigate the construction of a Hausdorff uo-Lebesgue topology on a vector lattice from a Hausdorff (o)-Lebesgue topology on an order dense ideal, and what the properties of the topologies thus obtained are.
de Jeu, Marcel, Deng, Yang
core   +1 more source

Order convergence in infinite-dimensional vector lattices is not topological [PDF]

, 2017
In this note, we show that the order convergence in a vector lattice $X$ is not topological unless $\dim ...
Dabboorasad, Y. A., Emelyanov, E. Y., Marabeh, M. A. A.   +2 more
core   +1 more source

A Comprehensive Review of Additive Manufacturing for Space Applications: Materials, Advances, Challenges, and Future Directions

Advanced Engineering Materials, EarlyView.
Additive manufacturing (AM) transforms space hardware by enabling lightweight, high‐performance, and on‐demand production. This review outlines AM processes—powder bed fusion (PBF), directed energy deposition (DED), binder jetting (BJ), sheet lamination (SL), and material extrusion (ME)—applied to propulsion, satellite structures, and thermal devices ...
Stelios K. Georgantzinos, Eleni Papadopoulou, Grigorios Kostopoulos, Stefanos Voulgaris, Alexandra Tseni, Panteleimon Bakalis, Maria Gkara, Chara C. Mitropoulou, Nikos D. Lagaros   +8 more
wiley   +1 more source

Set optimization - a rather short introduction

, 2014
Recent developments in set optimization are surveyed and extended including various set relations as well as fundamental constructions of a convex analysis for set- and vector-valued functions, and duality for set optimization problems.
A Ben-Tal, A Göpfert, A Götz, A Löhne, A Löhne, A Löhne, A Löhne, A Löhne, A Roux, AA Lechicki, AH Hamel, AH Hamel, AH Hamel, AH Hamel, AH Hamel, AH Hamel, AH Hamel, AH Hamel, AM Rubinov, AY Azimov, AY Azimov, B Fuchssteiner, BM Glover, BN Pshenichnyi, BS Mordukhovich, BS Mordukhovich, BS Mordukhovich, BS Mordukhovich, C Brink, C Gerth (Tammer), C Gutiérrez, C Malivert, C Zălinescu, C Zălinescu, CS Lalitha, D Denneberg, D Gourion, D Gourion, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, D Kuroiwa, DG Luenberger, DG Luenberger, DT Luc, DT Luc, DT Luc, DT Luc, E Hernández, E Hernández, E Hernández, E Hernández, E Hernández, E Jouini, E Klein, E Muselli, E Szpilrajn, F Ferro, F Ferro, F Flores-Bazán, F Flores-Bazán, F Heyde, F Heyde, F Heyde, F Heyde, F Heyde, F Heyde, G Godini, G Pollák, GP Crespi, GP Crespi, GP Crespi, GY Chen, GY Chen, GY Chen, H Isermann, H Joe, H Kawasaki, HP Benson, HP Benson, HW Corley, HW Corley, I Singer, J Baier, J Benoist, J Getán, J Jahn, J Jahn, J Jahn, J Jahn, J Olko, J Zowe, J Zowe, J Zowe, J-E Martínez-Legaz, J-P Aubin, JM Borwein, JM Borwein, JM Borwein, JM Borwein, JP Dauer, JP Dauer, JP Dauer, JSH Kornbluth, JW Nieuwenhuis, K Keimel, K Nehring, K-H Elster, K-U Jahn, KD Schmidt, L Hernández, L Rodríguez-Marín, L-J Lin, M Alonso, M Durea, M Ehrgott, M Maggis, M Volle, M Ward, M Ward, M Ward, MM Day, N Galatos, NB Minh, NB Minh, P Artzner, P Prakash, P Walley, PC Fishburn, PH Dien, PH Sach, R Cross, RC Young, RI Boţ, RI Boţ, RP Dilworth, RT Rockafellar, RT Rockafellar, RT Rockafellar, RW Shephard, S Dolecki, S Gaubert, S Nishizawa, S Nishizawa, S Nishizawa, SJ Li, SJ Li, SL Brumelle, SL Brumelle, SS Kutateladze, SS Wang, T Maeda, T Maeda, T Pennanen, T Tanino, T Tanino, T Tanino, T Tanino, TS Blyth, TXD Ha, TXD Ha, TXD Ha, U Zimmermann, V Postolică, V Postolică, VV Beresnev, VV Gorokhovik, W Bossert, W Oettli, W Rödder, W Schachermayer, W Song, W Song, W Song, WW Breckner, WY Zhang, XQ Yang, XQ Yang, Y Araya, Y Kannai, Y Sawaragi, YM Kabanov, YM Liu, Z Li, Z-F Li, ZG Nishianidze   +192 more
core   +1 more source

Multimodal Characterization of Sn‐Bi Solder Alloy Solidification Using Synchrotron X‐Ray Microtomography and Energy Dispersive Diffraction

Advanced Engineering Materials, EarlyView.
Real‐time imaging and energy‐dispersive diffraction during solidification of Sn‐Bi alloy interconnect for electronic packaging applications are studied. Sn‐Bi solder alloys have generated significant interest in recent times due to their potential use in electronic packaging.
Amey Luktuke, John Wu, Alan L. Kastengren, Nikhilesh Chawla   +3 more
wiley   +1 more source

Normality of spaces of operators and quasi-lattices

, 2015
We give an overview of normality and conormality properties of pre-ordered Banach spaces. For pre-ordered Banach spaces $X$ and $Y$ with closed cones we investigate normality of $B(X,Y)$ in terms of normality and conormality of the underlying spaces $X ...
Messerschmidt, Miek
core   +1 more source

Synchrotron Radiation for Quantum Technology

Advanced Functional Materials, EarlyView.
Materials and interfaces underpin quantum technologies, with synchrotron and FEL methods key to understanding and optimizing them. Advances span superconducting and semiconducting qubits, 2D materials, and topological systems, where strain, defects, and interfaces govern performance.
Oliver Rader, Sakura Pascarelli, Klaus Attenkofer, Anna A. Makarova, Karsten Holldack, Kai Rossnagel, Kristiaan Temst, George Kourousias, Stefano Carretta, Caterina Biscari, Helmut Dosch   +10 more
wiley   +1 more source

Vector lattice covers of ideals and bands in pre-Riesz spaces

, 2018
Pre-Riesz spaces are ordered vector spaces which can be order densely embedded into vector lattices, their so-called vector lattice covers. Given a vector lattice cover $Y$ for a pre-Riesz space $X$, we address the question how to find vector lattice ...
Kalauch, Anke, Malinowski, Helena
core   +1 more source