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  1. Dec 7, 2021 · 1. Defining an Organoid. The term “organoid” refers to mini clusters of growing cells able to self-organize in vitro and differentiate into functional cell types, resembling an organ 3D structure and function. The word “organoid” is mainly used to describe such structure derived from stem cells.

  2. Spheroids are three-dimensional (3D) cell cultures that self-aggregate into sphere-like formations during cell proliferation. While spheroids have been used within cell culture since the 1950s, it wasn’t until the early 1970s that the phenomenon was defined as a spheroid.

  3. Feb 24, 2023 · Skeletal muscles are located throughout the body at the openings of internal tracts to control the movement of various substances. These muscles allow functions, such as swallowing, urination, and defecation, to be under voluntary control.

  4. Dec 9, 2022 · Spheroids, which are dense, three-dimensional (3D) aggregates of cells, enhance the beneficial effects of cell therapies by increasing and prolonging cell–cell and cell–matrix signaling. The use of spheroids is currently under investigation for many cell types.

    • 10.1038/s41536-022-00266-z
    • 2022
    • NPJ Regen Med. 2022; 7: 70.
  5. Mar 3, 2018 · This review will highlight the basic characteristics and qualities of spheroids, describe the underlying principles for how biomaterials influence spheroid behavior, with an emphasis on hydrogels, and provide examples of synergistic approaches using spheroids and biomaterials for tissue engineering applications. 1.

    • Marissa A Gionet-Gonzales, J Kent Leach
    • 10.1088/1748-605X/aab0b3
    • 2018
    • 2018/03/03
  6. Dec 9, 2022 · Spheroids, which are dense, three-dimensional (3D) aggregates of cells, enhance the beneficial effects of cell therapies by increasing and prolonging cell–cell and cell–matrix signaling. The use...

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  8. en.wikipedia.org › wiki › SpheroidSpheroid - Wikipedia

    A spheroid, also known as an ellipsoid of revolution or rotational ellipsoid, is a quadric surface obtained by rotating an ellipse about one of its principal axes; in other words, an ellipsoid with two equal semi-diameters. A spheroid has circular symmetry.

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