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  2. Smithers-Oasis - Wikipedia

    en.wikipedia.org/wiki/Smithers-Oasis

    Oasis is a trademarked name for wet floral foam, the spongy phenolic foam used for real flower arranging. [3] It soaks up water like a sponge and acts both as a preservative to prolong the life of the flowers and a support to hold them in place.

  3. Floral design - Wikipedia

    en.wikipedia.org/wiki/Floral_design

    Floral foam is a piece of dense foam that holds moisture and keeps flowers in place. Most floral foam has a specific container that can hold the foam without anything more than placing it into the container. However, floral foam can be cut into any shape, and therefore placed in any container. [19]

  4. Syntactic foam - Wikipedia

    en.wikipedia.org/wiki/Syntactic_foam

    Syntactic foam, shown by scanning electron microscopy, consisting of glass microspheres within a matrix of epoxy resin. Syntactic foams are composite materials synthesized by filling a metal, polymer, [1] cementitious or ceramic matrix with hollow spheres called microballoons [2] or cenospheres or non-hollow spheres (e.g. perlite) as aggregates.

  5. Foam - Wikipedia

    en.wikipedia.org/wiki/Foam

    The reason given is: lead fails to summarise, instead presenting novel content (dispersed media, quantum foam, and allusions to foam as polydisperse, colloidal, and as suds, beer head, bath sponges, etc., all only in lead). Please help improve the lead and read the lead layout guide. (August 2024) (Learn how and when to remove this message)

  6. Oasis tour: How to get tickets and stop scammers ‘sliding ...

    www.aol.com/oasis-tour-tickets-stop-scammers...

    Fans can get their hands on tickets for the Oasis Live 25 tour from Saturday but consumers are being warned fraudsters could be waiting to strike.

  7. Weaire–Phelan structure - Wikipedia

    en.wikipedia.org/wiki/Weaire–Phelan_structure

    In geometry, the Weaire–Phelan structure is a three-dimensional structure representing an idealised foam of equal-sized bubbles, with two different shapes. In 1993, Denis Weaire and Robert Phelan found that this structure was a better solution of the Kelvin problem of tiling space by equal volume cells of minimum surface area than the previous best-known solution, the Kelvin structure.