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contact-form.it
Informazioni sul sito:
Nome del dominio - contact-form.it
Titolo del sito - www.contact-form.it
Vai al sito web - www.contact-form.it
Le parole migliori contano contact-form.it:
contact - 2
form - 2
sito - 1
costruzione - 1
hosting - 1
piattaforma - 1
apache - 1
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Posizione GEO del sito
Posizione Paese - Austria
Città /Paese - Arezzo
Fornitore - Aruba S.p.A.
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Informazioni per il dominio contact-form.it
indirizzo IP:
Server dei nomi di dominio:
dns3.arubadns.net dns2.technorail.com dns4.arubadns.cz dns.technorail.com
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☆ contact-form.it. 3600 IN TXT "v=spf1 include:_spf.aruba.it ~all"
☆ contact-form.it. 3600 IN A 89.46.108.51
☆ contact-form.it. 3600 IN MX 10 mx.contact-form.it.
☆ contact-form.it. 3600 IN NS dns4.arubadns.cz.
☆ contact-form.it. 3600 IN NS dns.technorail.com.
☆ contact-form.it. 3600 IN NS dns3.arubadns.net.
☆ contact-form.it. 3600 IN NS dns2.technorail.com.
☆ contact-form.it. 3600 IN SOA dns.technorail.com. hostmaster.technorail.com. 1 86400 7200 2592000 3600
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Brief facts about contact form:
In mathematics, contact geometry is the study of a geometric structure on smooth manifolds given by a hyperplane distribution in the tangent bundle satisfying a condition called 'complete non-integrability'. Equivalently, such a distribution may be given as the kernel of a differential one-form, and the non-integrability condition translates into a maximal non-degeneracy condition on the form. These conditions are opposite to two equivalent conditions for 'complete integrability' of a hyperplane distribution, i.e. that it be tangent to a codimension one foliation on the manifold, whose equivalence is the content of the Frobenius theorem. Contact geometry is in many ways an odd-dimensional counterpart of symplectic geometry, a structure on certain even-dimensional manifolds.
Floer homology , some flavors of which give invariants of contact manifolds and their Legendrian submanifolds.
Sub-Riemannian geometry - In mathematics, a sub-Riemannian manifold is a certain type of generalization of a Riemannian manifold. Roughly speaking, to measure distances in a sub-Riemannian manifold, you are allowed to go only along curves tangent to so-called horizontal subspaces.
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