@article{66229,
author = {{Ueter, Niklas and Chen, Kuan-Hsun and Chen, Jian-Jia}},
issn = {{2168-2356}},
journal = {{IEEE Design & Test}},
number = {{6}},
pages = {{39--46}},
publisher = {{Institute of Electrical and Electronics Engineers (IEEE)}},
title = {{{Project-Based CPS Education: A Case Study of an Autonomous Driving Student Project}}},
doi = {{10.1109/mdat.2020.3012085}},
volume = {{37}},
year = {{2020}},
}
@inproceedings{66230,
author = {{Hakert, Christian and Chen, Kuan-Hsun and Yayla, Mikail and von der Bruggen, Georg and Blomeke, Sebastian and Chen, Jian-Jia}},
booktitle = {{2020 25th Asia and South Pacific Design Automation Conference (ASP-DAC)}},
publisher = {{IEEE}},
title = {{{Software-Based Memory Analysis Environments for In-Memory Wear-Leveling}}},
doi = {{10.1109/asp-dac47756.2020.9045418}},
year = {{2020}},
}
@article{66333,
abstract = {{
We use recent results by Bainbridge–Chen–Gendron–Grushevsky–Möller on compactifications of strata of abelian differentials to give a comprehensive solution to the realizability problem for effective tropical canonical divisors in equicharacteristic zero. Given a pair
(\Gamma, D)
consisting of a stable tropical curve
\Gamma
and a divisor
D
in the canonical linear system on
\Gamma
, we give a purely combinatorial condition to decide whether there is a smooth curve
X
over a non-Archimedean field whose stable reduction has
\Gamma
as its dual tropical curve together with an effective canonical divisor
K_X
that specializes to
D
.
}},
author = {{Moeller, Martin and Ulirsch, Martin and Werner, Annette}},
issn = {{1435-9855}},
journal = {{Journal of the European Mathematical Society}},
number = {{1}},
pages = {{185--217}},
publisher = {{European Mathematical Society - EMS - Publishing House GmbH}},
title = {{{Realizability of tropical canonical divisors}}},
doi = {{10.4171/JEMS/1009}},
volume = {{23}},
year = {{2020}},
}
@inbook{66237,
author = {{Yu, Qiao and Chen, Kuan-Hsun and Chen, Jian-Jia}},
booktitle = {{Lecture Notes in Computer Science}},
isbn = {{9783030609351}},
issn = {{0302-9743}},
publisher = {{Springer International Publishing}},
title = {{{Using a Set of Triangle Inequalities to Accelerate K-means Clustering}}},
doi = {{10.1007/978-3-030-60936-8_23}},
year = {{2020}},
}
@inproceedings{66236,
author = {{Hakert, Christian and Chen, Kuan-Hsun and Kuenzer, Simon and Santhanam, Sharan and Chen, Shuo-Han and Chang, Yuan-Hao and Huici, Felipe and Chen, Jian-Jia}},
booktitle = {{2020 9th Non-Volatile Memory Systems and Applications Symposium (NVMSA)}},
publisher = {{IEEE}},
title = {{{Split'n Trace NVM: Leveraging Library OSes for Semantic Memory Tracing}}},
doi = {{10.1109/nvmsa51238.2020.9188136}},
year = {{2020}},
}
@inproceedings{66232,
author = {{Huang, Yunfeng and Wu, Fang-Jing and Hakert, Christian and der Bruggen, Georg von and Chen, Kuan-Hsun and Chen, Jian-Jia and Bocker, Patrick and Chernikov, Petr and Cruz, Luis and Duan, Zeyi and Gheith, Ahmed and Gong, Yantao and Gopalan, Anand and Prakash, Karthik and Tauqir, Ammar and Wang, Yue}},
booktitle = {{2020 19th ACM/IEEE International Conference on Information Processing in Sensor Networks (IPSN)}},
publisher = {{IEEE}},
title = {{{Demo Abstract: Perception vs. Reality - Never Believe in What You See}}},
doi = {{10.1109/ipsn48710.2020.000-5}},
year = {{2020}},
}
@inproceedings{66234,
author = {{Huang, Yunfeng and Wu, Fang-Jing and Hakert, Christian and der Bruggen, Georg von and Chen, Kuan-Hsun and Chen, Jian-Jia and Bocker, Patrick and Chernikov, Petr and Cruz, Luis and Duan, Zeyi and Gheith, Ahmed and Gong, Yantao and Gopalan, Anand and Prakash, Karthik and Tauqir, Ammar and Wang, Yue}},
booktitle = {{2020 19th ACM/IEEE International Conference on Information Processing in Sensor Networks (IPSN)}},
publisher = {{IEEE}},
title = {{{Demo Abstract: Perception vs. Reality - Never Believe in What You See}}},
doi = {{10.1109/ipsn48710.2020.000-5}},
year = {{2020}},
}
@inproceedings{66235,
author = {{Cheng, Wei-Chun and Chen, Shuo-Han and Chang, Yuan-Hao and Chen, Kuan-Hsun and Chen, Jian-Jia and Chen, Tseng-Yi and Yang, Ming-Chang and Shih, Wei-Kuan}},
booktitle = {{2020 9th Non-Volatile Memory Systems and Applications Symposium (NVMSA)}},
publisher = {{IEEE}},
title = {{{NS-FTL: Alleviating the Uneven Bit-Level Wearing of NVRAM-based FTL via NAND-SPIN}}},
doi = {{10.1109/nvmsa51238.2020.9188172}},
year = {{2020}},
}
@inproceedings{66233,
author = {{Hakert, Christian and Chen, Kuan-Hsun and Chen, Jian-Jia}},
booktitle = {{Proceedings of the 2020 ACM/IEEE Workshop on Machine Learning for CAD}},
publisher = {{ACM}},
title = {{{Can Wear-Aware Memory Allocation be Intelligent?}}},
doi = {{10.1145/3380446.3430624}},
year = {{2020}},
}
@unpublished{66320,
abstract = {{In this article we use techniques from tropical and logarithmic geometry to construct a non-Archimedean analogue of Teichmüller space $\overline{\mathcal{T}}_g$ whose points are pairs consisting of a stable projective curve over a non-Archimedean field and a Teichmüller marking of the topological fundamental group of its Berkovich analytification. This construction is closely related to and inspired by the classical construction of a non-Archimedean Schottky space for Mumford curves by Gerritzen and Herrlich. We argue that the skeleton of non-Archimedean Teichmüller space is precisely the tropical Teichmüller space introduced by Chan-Melo-Viviani as a simplicial completion of Culler-Vogtmann Outer space. As a consequence, Outer space turns out to be a strong deformation retract of the locus of smooth Mumford curves in $\overline{\mathcal{T}}_g$.}},
author = {{Ulirsch, Martin}},
booktitle = {{arXiv:2004.07508}},
title = {{{A non-Archimedean analogue of Teichmüller space and its tropicalization}}},
year = {{2020}},
}
@article{66324,
author = {{Brandt, Madeline and Ulirsch, Martin}},
issn = {{0026-2285}},
journal = {{Michigan Mathematical Journal}},
number = {{2}},
publisher = {{Michigan Mathematical Journal}},
title = {{{Divisorial motivic zeta functions for marked stable curves}}},
doi = {{10.1307/mmj/20195792 }},
volume = {{71}},
year = {{2020}},
}
@article{66336,
abstract = {{We contribute to the foundations of tropical geometry with a view toward formulating tropical moduli problems, and with the moduli space of curves as our main example. We propose a moduli functor for the moduli space of curves and show that it is representable by a geometric stack over the category of rational polyhedral cones. In this framework, the natural forgetful morphisms between moduli spaces of curves with marked points function as universal curves.
Our approach to tropical geometry permits tropical moduli problems—moduli of curves or otherwise—to be extended to logarithmic schemes. We use this to construct a smooth tropicalization morphism from the moduli space of algebraic curves to the moduli space of tropical curves, and we show that this morphism commutes with all of the tautological morphisms.}},
author = {{Cavalieri, Renzo and Chan, Melody and Ulirsch, Martin and Wise, Jonathan}},
issn = {{2050-5094}},
journal = {{Forum of Mathematics, Sigma}},
publisher = {{Cambridge University Press (CUP)}},
title = {{{A MODULI STACK OF TROPICAL CURVES}}},
doi = {{10.1017/fms.2020.16}},
volume = {{8}},
year = {{2020}},
}
@article{34435,
abstract = {{Radial shaft sealing rings (RSSR) are important machine elements used in rotating and oil lubricated systems. Their main task is to prevent oil from exiting the system and dirt particles from entering the system. When this function is not fulfilled, a leakage can occur and cause excessive damage after certain operating times, such as gear failure due to insufficient lubrication. This is the reason for the high level of current research interest in seals. The sealing function of RSSR occurs in the contact area between the sealing lip and the shaft. The contact takes place over a very small contact width of approximately 1 μm. These extremely small dimensions and the complex relationships between the functional influencing variables on the radial shaft sealing system make it difficult to simulate wear on the sealing ring. The energetic consideration of the wear process offers the possibility of quantifying influencing variables more easily by their energetic contribution, which can be determined experimentally. Based on experimentally measured total friction moments, and with the help of a semi-analytical (SA) solid contact model based on the half-space theory, this paper presents a modelling approach for the calculation of wear at the sealing ring. The model presented in this work differs from the existing models in two ways. The first particularity is the coupling of SA method with finite element method (FEM) for the resolution of the contact between the sealing lip and the shaft, allowing a fine discretization of the contact zone (by SA method) and the consideration of the structural behavior (by FE method). The SA method compared to the commonly used FEM presents a great saving in computation time. The second particularity is the use of the real data obtained during the wear tests. Most existing simulation models are based purely on contact pressure. This means that through the contact pressure obtained by simulation and a given sliding distance value, a friction energy will be estimated which will be used in a next step using a wear model such as Archad’s to calculate the wear rate. In this publication the value of friction energy was obtained directly on an experimental basis and a more appropriate wear law, such as Fleischer’s, taking into account the friction conditions, was used to estimate the wear rate.}},
author = {{Foko Foko, Flavien and Heimes, Julia and Magyar, Balázs and Sauer, Bernd}},
issn = {{2075-4442}},
journal = {{Lubricants}},
number = {{2}},
title = {{{Friction Energy-Based Wear Simulation for Radial Shaft Sealing Ring}}},
doi = {{10.3390/lubricants8020015}},
volume = {{8}},
year = {{2020}},
}
@article{34436,
abstract = {{Regarding the increasing demand in seal lifetime and energy efficiency, a detailed microscopic simulation is necessary—as an addition to experimental investigations—to better understand and improve radial shaft seals. For this purpose, typically thermoelastohydrodynamic lubrication (TEHL) simulations are used. The published models range from rather simple elastohydrodynamic lubrication (EHL) models to very sophisticated TEHL models. Only very few models take into account the roughness or microstructure of both contact surfaces, though, since this would require the consideration of transient effects. In this article, a transient TEHL model for the contact of radial shaft seals is presented. Studies of the sealing contact are conducted, and the possibility of investigating shaft microstructuring is shown.}},
author = {{Thielen, Stefan and Magyar, Balázs and Sauer, Bernd}},
issn = {{0742-4787}},
journal = {{Journal of Tribology}},
number = {{5}},
title = {{{Thermoelastohydrodynamic Lubrication Simulation of Radial Shaft Sealing Rings}}},
doi = {{10.1115/1.4045802}},
volume = {{142}},
year = {{2020}},
}
@misc{36373,
author = {{Pöllmann, Andreas}},
booktitle = {{Compare: A Journal of Comparative and International Education}},
issn = {{0305-7925}},
keywords = {{Education}},
number = {{4}},
pages = {{629--630}},
publisher = {{Informa UK Limited}},
title = {{{Transforming study abroad: A handbook}}},
doi = {{10.1080/03057925.2020.1769882}},
volume = {{51}},
year = {{2020}},
}