Referenzen

16 Twisted spaghetti
When a bundle of spaghetti is twisted, it might withstand higher transverse (side) forces than a straight, untwisted bundle. Investigate the response of a twisted bundle to transverse stress and identify the optimal twist that maximises tolerance to transverse stress.
  •  Vorführexperimente, Videos
  • https://www.youtube.com/watch?v=RwtXVW0IWEk

    basic explanation of breaking of twisted and untwisted single spaghetto

    The Secrets of Breaking Spaghetti

  • Spaghetti Strength Experiment

    simple setup for exerting a transverse force on spaghetti

    https://www.youtube.com/watch?v=xICYuJFFQdg

  •  Wissenschaftliche Artikel
  • Controlling fracture cascades through twisting and quenching

    The effects of twist and quench dynamics of bending-induced fracture of elongated rod-like objects are explored systematically. Combining theory and experiment, they demonstrate
    controlled binary fracture of brittle elastic rods for two distinct protocols based on twisting and nonadiabatic quenching. Their experimental data for twist-controlled fracture agree quantitatively with a theoretically predicted phase diagram.

    https://www.pnas.org/doi/pdf/10.1073/pnas.1802831115

  • Design, Development, and Characterization of an Experimental Device to Test Torsion-Controlled Fracture of Thin Brittle Rod

    Bachelor's thesis focusing on how to set up a reproducible experiment for twisting and bending spaghetti

    https://dspace.mit.edu/bitstream/handle/1721.1/105705/964527415-MIT.pdf?sequence=1

  • Geometry, topology and mechanics of twisted elastic fibers

    PhD thesis, in which they explore the impact of twist on the failure and stability of elastic rods by studying fragmentation and knot dynamics. Combining theory, experiments and analytic scaling arguments, they demonstrate that twist may be used to achieve binary fracture of brittle elastic rods. In the secondhalf of this thesis, they use twist to investigate the stability of softer fibers in knotted configurations.

    https://dspace.mit.edu/bitstream/handle/1721.1/139535/patil-vppatil-phd-math-2021-thesis.pdf.pdf?sequence=1&isAllowed=y