558 research outputs found
Souvenirs et paysages d'Orient. Smyrne -Éphèse-Magnésie- Constantinople-Scio. Par Maxime du Paris chez. Arthus Bertrand, Libraire Editeur de la Société géographique 1848.
No full textPreface: by the authorDedication: by the author to B.F., S. ad. 5Content description: Detailed contentsPagination: PP10+380PVolumes: 1Text Genre:Prose / Journa
Equilibrium transition study for a hybrid MAV
No full textWind tunnel testing was performed on a VTOL aircraft in order to characterize longitudinal flight behavior during an equilibrium transition between vertical and horizontal flight modes. Trim values for airspeed, pitch, motor speed and elevator position were determined. Data was collected by independently varying the trim parameters, and stability and control derivatives were identified as functions of the trim pitch angle. A linear fractional representation model was then proposed, along with several methods to improve longitudinal control of the aircraft
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Democratic speech in divided times: an introduction
No full textThis is the introduction to the symposium on Maxime Lepoutre, Democratic Speech in Divided Times (Oxford: Oxford University Press, 2021). The symposium contains articles by Paul Billingham, Rachel Fraser, and Michael Hannon, and a response by the author
On the contraction properties of a pseudo-Hilbert projective metric
No full textIn this note, we define a bounded variant on the Hilbert projective metric on an infinite dimensional space E and study the contraction properties of the projective maps associated with positive linear operators on E. More precisely, we prove that any positive linear operator acts projectively as a 1-Lipschitz map relatively to this distance. We also show that for a positive linear operator, strict projective contraction is equivalent to a property called uniform positivity
On the contraction properties of a pseudo-Hilbert projective metric
No full textIn this note, we define a bounded variant on the Hilbert projective metric on
an infinite dimensional space and study the contraction properties of the
projective maps associated with positive linear operators on . More
precisely, we prove that any positive linear operator acts projectively as a
-Lipschitz map relatively to this distance. We also show that for a positive
linear operator, strict projective contraction is equivalent to a property
called uniform positivity.Comment: 11 pages, Comments and remarks are welcome
On the contraction properties of a pseudo-Hilbert projective metric
No full textIn this note, we define a bounded variant on the Hilbert projective metric on an infinite dimensional space E and study the contraction properties of the projective maps associated with positive linear operators on E. More precisely, we prove that any positive linear operator acts projectively as a 1-Lipschitz map relatively to this distance. We also show that for a positive linear operator, strict projective contraction is equivalent to a property called uniform positivity
On the contraction properties of a pseudo-Hilbert projective metric
No full textIn this note, we define a bounded variant on the Hilbert projective metric on an infinite dimensional space E and study the contraction properties of the projective maps associated with positive linear operators on E. More precisely, we prove that any positive linear operator acts projectively as a 1-Lipschitz map relatively to this distance. We also show that for a positive linear operator, strict projective contraction is equivalent to a property called uniform positivity
On the contraction properties of a pseudo-Hilbert projective metric
No full textIn this note, we define a bounded variant on the Hilbert projective metric on an infinite dimensional space E and study the contraction properties of the projective maps associated with positive linear operators on E. More precisely, we prove that any positive linear operator acts projectively as a 1-Lipschitz map relatively to this distance. We also show that for a positive linear operator, strict projective contraction is equivalent to a property called uniform positivity
On the contraction properties of a pseudo-Hilbert projective metric
No full textIn this note, we define a bounded variant on the Hilbert projective metric on an infinite dimensional space E and study the contraction properties of the projective maps associated with positive linear operators on E. More precisely, we prove that any positive linear operator acts projectively as a 1-Lipschitz map relatively to this distance. We also show that for a positive linear operator, strict projective contraction is equivalent to a property called uniform positivity
Les procédés d'exposition et de développement collectif dans un forum pédagogique : le cas Maxime
No full text@inproceedings{cn-Lucas-2005, author = {Lucas, Nadine}, title = {Les procédés d'exposition et de développement collectif dans un forum pédagogique : le cas Maxime}, booktitle = {Symfonic}, year = {2005}, editor = {Bruillard, Eric and Sidir, Mohamed}, address = {Amiens}, month = {janvier} }National audienc
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