Results 1 to 10 of about 14,604 (85)
Universal folding pathways of polyhedron nets [PDF]
Significance What makes an object successful at thermal folding? Protein scientists study how sequence affects the pathways by which chained amino acids fold and the structures into which they fold. Here we investigate the inverse problem: Starting with a 3D object as a polyhedron we ask, which ones, among the many choices of 2D unfoldings ...
Paul M, Dodd +2 more
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Fine structure of Tibetan kefir grains and their yeast distribution, diversity, and shift. [PDF]
Tibetan kefir grains (TKGs), a kind of natural starter for fermented milk in Tibet, China, host various microorganisms of lactic acid bacteria, yeasts, and occasionally acetic acid bacteria in a polysaccharide/protein matrix.
Man Lu +7 more
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TEACHERS’ CHALLENGES IN TEACHING GEOMETRY USING AUGMENTED REALITY LEARNING MEDIA
Abstrak Geometri berperan penting terhadap penguasaan matematika siswa. Dalam penerapannya, siswa masih terkendala dalam membayangkan suatu objek abstrak. Dibutuhkan suatu media pembelajaran yang tepat yang digunakan oleh guru dan mengikuti perkembangan
Gabriella Intan Permatasari +1 more
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Closed Locally Minimal Networks on the Surfaces of Convex Polyhedra
Closed locally minimal networks can be viewed as “branching” closed geodesics. We study such networks on the surfaces of convex polyhedra and discuss the problem of describing the set of all convex polyhedra that have such networks.
N. P. Strelkova
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When can a net fold to a polyhedron?
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Biedl, Therese, Lubiw, Anna, Sun, Julie
openaire +2 more sources
Finding the optimal nets for self-folding Kirigami [PDF]
Three-dimensional shells can be synthesized from the spontaneous self-folding of two-dimensional templates of interconnected panels, called nets. However, some nets are more likely to self-fold into the desired shell under random movements.
Araújo, N. A. M. +3 more
core +3 more sources
Basic nets in the projective plane [PDF]
The notion of basic net (called also basic polyhedron) on $S^2$ plays a central role in Conway's approach to enumeration of knots and links in $S^3$. Drobotukhina applied this approach for links in $RP^3$ using basic nets on $RP^2$.
Orevkov, S. Yu.
core +4 more sources
The title compound, poly[(N,N-dimethylacetamide-κO)(μ4-5-methylisophthalato-κ5O,O′:O′,O′′:O′′)manganese(II)], [Mn(C9H6O4)(C3H7NO)]n, was obtained from a mixture containing MnCl2·4H2O and 5-methylisophthalic acid in N,N-dimethylacetamide solution. The Mn2+
Lan Jin +4 more
doaj +1 more source
UNFOLDED REGULAR AND SEMI-REGULAR POLYHEDRA
This paper proposes a presentation unfolding regular and semi-regular polyhedra. Regular polyhedra are convex polyhedra whose faces are regular and equal polygons, with the same number of sides, and whose polyhedral angles are also regular and equal ...
Elena Ionita +2 more
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Elastic energy of polyhedral bilayer vesicles [PDF]
In recent experiments [M. Dubois, B. Dem\'e, T. Gulik-Krzywicki, J.-C. Dedieu, C. Vautrin, S. D\'esert, E. Perez, and T. Zemb, Nature (London) Vol. 411, 672 (2001)] the spontaneous formation of hollow bilayer vesicles with polyhedral symmetry has been ...
Christoph A. Haselwandter +12 more
core +3 more sources

