Elisabetta Matsumoto's AcademicInfluence.com Rankings Elisabetta Matsumoto's Degrees Why Is Elisabetta Matsumoto Influential? (Suggest an Edit or Addition)
According to Wikipedia , Elisabetta Matsumoto is an American physicist whose scientific interests include the study of knitted fabrics' special mathematical and mechanical properties. After earning her PhD Matsumoto accepted a post-doctoral fellowship at Harvard University's Wyss Institute for Biologically Inspired Engineering.
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Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
2010 2020 0 250 500 750 1000 1250 1500 1750 2000 2250 Published Works Biomimetic 4D printing. (2016) Colloquium: Disclination loops, point defects, and all that in nematic liquid crystals (2012) Biomimetic 4 D printing (2016) (154)One-Step Nanoscale Assembly of Complex Structures via Harnessing of an Elastic Instability. (2008) Non-euclidean Virtual Reality II: Explorations of H² ✕ E (2017) (27)Helical nanofilaments and the high chirality limit of smectics A. (2009) Elastic-instability triggered pattern formation. (2009) Power of the Poincaré group: elucidating the hidden symmetries in focal conic domains. (2010) Disclination Loops, Hedgehogs, and All That (2011) Mechanics of biomimetic 4D printed structures. (2018) Smectic pores and defect cores (2011) Curvature-Induced Twist in Homeotropic Nematic Tori. (2018) Wrinkles and splay conspire to give positive disclinations negative curvature (2015) Non-Euclidean Virtual Reality III: Nil (2020) (11)Non-Euclidean Virtual Reality IV: Sol (2020) (10)Mechanics of biomimetic 4 D printed structures (2018) (6)Curved boundaries and chiral instabilities - two sources of twist in homeotropic nematic tori. (2019) Patterns on a Roll: A Method for Continuous Feed Nanoprinting (2012) Topology, Geometry, and Mechanics of Z-Plasty. (2018) Ray-Marching Thurston Geometries (2020) The Power of Poincar\'e: Elucidating the Hidden Symmetries in Focal Conic Domains (2011) (5)Non-Euclidean Virtual Reality (2018) (4)Knotty knits are tangles on tori (2020) (4)Möbius Cellular Automata Scarves (2018) (4)Straight round the twist: frustration and chirality in smectics-A (2016) Non-euclidean virtual reality I: explorations of $\mathbb{H}^3$ (2017) (4)Publisher's Note: Colloquium: Disclination loops, point defects, and all that in nematic liquid crystals [Rev. Mod. Phys.RMPHAT0034-6861 84, 497 (2012)] (2012) A chiral family of triply-periodic minimal surfaces derived from the quartz network (2018) (3)Self-assembly of twisted, multi-sheet aggregates (2018) Non-euclidean virtual reality II: explorations of $\mathbb{H}^2\times\mathbb{E}$ (2017) (1)Geometry and mechanics of knitted fabric (2018) (1)Quilting the Klein Quartic (2017) (1)Twisted Topological Tangles or: the Knot Theory of Knitting (2019) (1)A chiral family of triply-periodic minimal surfaces from the quartz network (2018) (0)The taming of the screw: Or how I learned to stop worrying and love elliptic functions (2011) (0)Statement of Research Interest (2015) (0)A mathematical overview and some applications of gear design (2022) (0)The Taming of the Screw: Nonlinear Interactions in Smectic Liquid Crystals (2009) (0)Purls of Wisdom: The Geometry and Topology of Weavables, Wearables and Wallpaper (2016) (0)Harnessing Elastic Instability for the self-assembly of complex patterns (2008) (0)Smectic Defects with Riemann Reason (2007) (0)Stress-Strain Studies of Knitted Swatches (2020) (0)A Twist on Self-Assembly: Hierarchical Architectures Formed by Amphiphilic Chromonics (2018) (0)Inducing chirality in homeotropic nematics via confinement geometry (2019) (0)Controlling Elastic Instabilities: From Complex Pattern Formation to Functionality (2010) (0)A topological perspective on knitted fabrics (2019) (0)Programming Mechanics in Knitted Materials, Stitch by Stitch (2023) (0)A chiral minimal surface from space group symmetries (2017) (0)A general geometric framework for knitted fabric elasticity (2019) (0)How to keep your pants on: historic metamaterials and elasticity before the invention of elastic (2015) (0)THE PHYSICS OF ORIGAMI (2021) (0)More Papers This paper list is powered by the following services:
Other Resources About Elisabetta Matsumoto What Schools Are Affiliated With Elisabetta Matsumoto? Elisabetta Matsumoto is affiliated with the following schools:
