Inertial law of symplectic forms on modules over plural algebra
In this paper the problem of construction of the canonical matrix belonging to symplectic forms on a module over the so called plural algebra (introduced in [5]) is solved.
Inertiality implies the Lorentz group.
Infinite number of spheres through four tangents. (Unendlich viele Kugeln durch vier Tangenten.)
Infinite regular hexagon sequences on a triangle.
Infinitesimal and local structures for Banach spaces and its exponentials in a topos
Inscription dans le cercle des quatre polygones réguliers de trente côtés
Integral distance on a Lipschitz Riemannian manifold.
Integration by Parts: a Visual Proof
Interdire la quadrature du cercle à l’Académie : une décision autoritaire des Lumières ?
L’Académie royale des sciences frappe d’interdit la quadrature du cercle en 1775. Au travers d’exemples issus de manuscrits de l’époque, nous replaçons dans leurs contextes historiques les arguments présentés par l’Académie pour justifier sa décision : à savoir le mythe d’un prix pour récompenser la découverte de la quadrature du cercle et une conviction, issue de l’expérience, de l’inutilité de critiquer les quadratures. Nous donnons un aperçu de l’importance de la place occupée par les écrits...
Interface and mixed boundary value problems on -dimensional polyhedral domains.
Intersecting pencil of hyperbolic circles
Intersection d'une surface par un plan
Intersections in hyperbolic manifolds.
Intersections in Projective Space I: Combinatorics.
Introduction aux géométries de Hilbert
Invariance of regularity conditions under definable, locally Lipschitz, weakly bi-Lipschitz mappings
We describe the notion of a weakly Lipschitz mapping on a stratification. We also distinguish a class of regularity conditions that are in some sense invariant under definable, locally Lipschitz and weakly bi-Lipschitz homeomorphisms. This class includes the Whitney (B) condition and the Verdier condition.
Invariant resistive networks in Euclidean spaces and their relation to geometry
Geometric properties of finite systems of homogeneous resistive wire segments in a Euclidean -space are studied in the case that the absorption of energy of such a system in an arbitrary linear electrical field is invariant under any orthogonal transformation of the system.
Invariant theory under restricted groups
Invariante Gruppenpartitionen und Doppelräume.
Invariants of a class of transformation groups.