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  2. Connection (principal bundle) - Wikipedia

    en.wikipedia.org/wiki/Connection_(principal_bundle)

    If the principal bundle P is the frame bundle, or (more generally) if it has a solder form, then the connection is an example of an affine connection, and the curvature is not the only invariant, since the additional structure of the solder form θ, which is an equivariant R n-valued 1-form on P, should be taken into account.

  3. Connection form - Wikipedia

    en.wikipedia.org/wiki/Connection_form

    The 1-form ω constructed in this way respects the transitions between overlapping sets, and therefore descends to give a globally defined 1-form on the principal bundle F G E. It can be shown that ω is a principal connection in the sense that it reproduces the generators of the right G action on F G E , and equivariantly intertwines the right ...

  4. PDF - Wikipedia

    en.wikipedia.org/wiki/PDF

    Interactive Forms is a mechanism to add forms to the PDF file format. PDF currently supports two different methods for integrating data and PDF forms. Both formats today coexist in the PDF specification: [38] [53] [54] [55] AcroForms (also known as Acrobat forms), introduced in the PDF 1.2 format specification and included in all later PDF ...

  5. USCIS immigration forms - Wikipedia

    en.wikipedia.org/wiki/USCIS_immigration_forms

    Payments must be included in the form of a check or money order along with the paper filing of the form. The rules associated with where forms are to be mailed are complex: the location for mailing a form depends on the form name, the category of application, and the mailing address specified by the applicant (this may differ from the address ...

  6. Principal bundle - Wikipedia

    en.wikipedia.org/wiki/Principal_bundle

    A principal -bundle, where denotes any topological group, is a fiber bundle: together with a continuous right action such that preserves the fibers of (i.e. if then for all ) and acts freely and transitively (meaning each fiber is a G-torsor) on them in such a way that for each and , the map sending to is a homeomorphism.

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