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#appliedmathematics — Public Fediverse posts

Live and recent posts from across the Fediverse tagged #appliedmathematics, aggregated by home.social.

  1. As of yesterday, June 9th, 2026, the asteroid 1996 PX8 has been officially named after our colleague and friend, Angel Jorba.

    Angel was a mentor, a brilliant colleague, and a dear friend to most of us. This is a small tribute to honor his memory and his lasting legacy. 🌌✨

    🔗 Find more information about the asteroid here: ssd.jpl.nasa.gov/tools/sbdb_lo

    #Astronomy #Asteroids #AppliedMathematics #DynamicalSystems #Tribute #InMemoriam

  2. As of yesterday, June 9th, 2026, the asteroid 1996 PX8 has been officially named after our colleague and friend, Angel Jorba.

    Angel was a mentor, a brilliant colleague, and a dear friend to most of us. This is a small tribute to honor his memory and his lasting legacy. 🌌✨

    🔗 Find more information about the asteroid here: ssd.jpl.nasa.gov/tools/sbdb_lo

    #Astronomy #Asteroids #AppliedMathematics #DynamicalSystems #Tribute #InMemoriam

  3. As of yesterday, June 9th, 2026, the asteroid 1996 PX8 has been officially named after our colleague and friend, Angel Jorba.

    Angel was a mentor, a brilliant colleague, and a dear friend to most of us. This is a small tribute to honor his memory and his lasting legacy. 🌌✨

    🔗 Find more information about the asteroid here: ssd.jpl.nasa.gov/tools/sbdb_lo

    #Astronomy #Asteroids #AppliedMathematics #DynamicalSystems #Tribute #InMemoriam

  4. As of yesterday, June 9th, 2026, the asteroid 1996 PX8 has been officially named after our colleague and friend, Angel Jorba.

    Angel was a mentor, a brilliant colleague, and a dear friend to most of us. This is a small tribute to honor his memory and his lasting legacy. 🌌✨

    🔗 Find more information about the asteroid here: ssd.jpl.nasa.gov/tools/sbdb_lo

    #Astronomy #Asteroids #AppliedMathematics #DynamicalSystems #Tribute #InMemoriam

  5. As of yesterday, June 9th, 2026, the asteroid 1996 PX8 has been officially named after our colleague and friend, Angel Jorba.

    Angel was a mentor, a brilliant colleague, and a dear friend to most of us. This is a small tribute to honor his memory and his lasting legacy. 🌌✨

    🔗 Find more information about the asteroid here: ssd.jpl.nasa.gov/tools/sbdb_lo

    #Astronomy #Asteroids #AppliedMathematics #DynamicalSystems #Tribute #InMemoriam

  6. Physics-informed neural networks (PINNs) are artificial intelligence models pre-programmed with fundamental physical laws to accurately predict how quickly controlled-release materials will dispense therapeutic agents.
    #ArtificialIntelligence #ComputationalPharmaceutics #AppliedMathematics #MaterialsEngineering #sflorg
    sflorg.com/2026/07/ai07062601.

  7. Physics-informed neural networks (PINNs) are artificial intelligence models pre-programmed with fundamental physical laws to accurately predict how quickly controlled-release materials will dispense therapeutic agents.
    #ArtificialIntelligence #ComputationalPharmaceutics #AppliedMathematics #MaterialsEngineering #sflorg
    sflorg.com/2026/07/ai07062601.

  8. Physics-informed neural networks (PINNs) are artificial intelligence models pre-programmed with fundamental physical laws to accurately predict how quickly controlled-release materials will dispense therapeutic agents.
    #ArtificialIntelligence #ComputationalPharmaceutics #AppliedMathematics #MaterialsEngineering #sflorg
    sflorg.com/2026/07/ai07062601.

  9. Physics-informed neural networks (PINNs) are artificial intelligence models pre-programmed with fundamental physical laws to accurately predict how quickly controlled-release materials will dispense therapeutic agents.
    #ArtificialIntelligence #ComputationalPharmaceutics #AppliedMathematics #MaterialsEngineering #sflorg
    sflorg.com/2026/07/ai07062601.

  10. Physics-informed neural networks (PINNs) are artificial intelligence models pre-programmed with fundamental physical laws to accurately predict how quickly controlled-release materials will dispense therapeutic agents.
    #ArtificialIntelligence #ComputationalPharmaceutics #AppliedMathematics #MaterialsEngineering #sflorg
    sflorg.com/2026/07/ai07062601.

  11. The rate-mismatch hypothesis posits that global mass extinctions occur when the pace of environmental change outstrips the rate at which biological life can undergo evolutionary adaptation. It provides a mathematical model linking Earth's historic extinction events to the critical disparities between environmental shifts and species' adaptive capabilities.
    #Paleobiology #Paleoclimatology #Geophysics #AppliedMathematics #EvolutionaryBiology #sflorg
    sflorg.com/2026/06/pal06242601

  12. The rate-mismatch hypothesis posits that global mass extinctions occur when the pace of environmental change outstrips the rate at which biological life can undergo evolutionary adaptation. It provides a mathematical model linking Earth's historic extinction events to the critical disparities between environmental shifts and species' adaptive capabilities.
    #Paleobiology #Paleoclimatology #Geophysics #AppliedMathematics #EvolutionaryBiology #sflorg
    sflorg.com/2026/06/pal06242601

  13. The rate-mismatch hypothesis posits that global mass extinctions occur when the pace of environmental change outstrips the rate at which biological life can undergo evolutionary adaptation. It provides a mathematical model linking Earth's historic extinction events to the critical disparities between environmental shifts and species' adaptive capabilities.
    #Paleobiology #Paleoclimatology #Geophysics #AppliedMathematics #EvolutionaryBiology #sflorg
    sflorg.com/2026/06/pal06242601

  14. The rate-mismatch hypothesis posits that global mass extinctions occur when the pace of environmental change outstrips the rate at which biological life can undergo evolutionary adaptation. It provides a mathematical model linking Earth's historic extinction events to the critical disparities between environmental shifts and species' adaptive capabilities.
    #Paleobiology #Paleoclimatology #Geophysics #AppliedMathematics #EvolutionaryBiology #sflorg
    sflorg.com/2026/06/pal06242601

  15. The rate-mismatch hypothesis posits that global mass extinctions occur when the pace of environmental change outstrips the rate at which biological life can undergo evolutionary adaptation. It provides a mathematical model linking Earth's historic extinction events to the critical disparities between environmental shifts and species' adaptive capabilities.
    #Paleobiology #Paleoclimatology #Geophysics #AppliedMathematics #EvolutionaryBiology #sflorg
    sflorg.com/2026/06/pal06242601

  16. Frenet–Serret Formula ✍️

    It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.

    They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.

    As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.

    Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.

    #FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis

  17. Frenet–Serret Formula ✍️

    It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.

    They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.

    As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.

    Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.

    #FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis

  18. Frenet–Serret Formula ✍️

    It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.

    They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.

    As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.

    Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.

    #FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis

  19. Frenet–Serret Formula ✍️

    It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.

    They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.

    As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.

    Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.

    #FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis

  20. Frenet–Serret Formula ✍️

    It explains how a curve reveals its hidden geometry by tracking the way it bends and twists through space. Imagine tracing the path of a roller coaster, a winding river, or the spiral of a DNA strand. At every point along the path, the curve is constantly changing direction, and the Frenet–Serret formulas provide a precise way to describe that change.

    They do this by attaching a moving frame of three special directions to each point on the curve. The first points forward along the path, showing where the curve is heading. The second points inward, toward the direction of bending. The third stands perpendicular to both, capturing how the curve twists out of its plane. Together, they form a local coordinate system that travels with the curve itself.

    As you move along the curve, these three directions rotate and evolve. The formulas measure this evolution using two key quantities: curvature and torsion. Curvature tells how sharply the path bends, while torsion tells how strongly it twists into three dimensions. If curvature vanishes, the path becomes straight; if torsion vanishes, the curve lies flat in a plane.

    Mathematicians and physicists use the Frenet–Serret formulas to study motion, design smooth paths in engineering, understand particle trajectories, and analyze natural shapes. They transform a simple line into a rich geometric story, revealing exactly how space is being navigated at every step.

    #FrenetSerretFormula #DifferentialGeometry #Geometry #Mathematics #Math #PureMathematics #AppliedMathematics #MathematicalPhysics #Physics #STEM #ScienceEducation #MathEducation #Curvature #Torsion #SpaceCurves #VectorCalculus #Calculus #LinearAlgebra #GeometricAnalysis

  21. Uni Stuttgart, IBB @Uni_Stuttgart_IBB@bawü.social ·

    ✨ It was a pleasure to be part of the 96th Annual Meeting of the International Association of Applied Mathematics and Mechanics (GAMM) here in Stuttgart.
    The conference was a fantastic opportunity to present our latest findings and engage in exciting discussions.
    We are delighted with the positive feedback and active exchange with the community.

    ➡️ Tarun Mitruka presented his work titled "Reducing the Variational Index for a Hierarchic Family of Structural Formulations," where he showed a mixed method that enables the usage of standard Lagrange finite elements not only for shear-rigid Kirchhoff-type structural formulations but also for shear-deformable hierarchic formulations.

    ➡️ Henrik Jakob presented recent work about "Geometrically and Materially Induced Artificial Instabilities in Mixed Nonlinear Finite Element Formulations". Here, numerical, artificial instabilities of locking-free finite elements under large deformations were investigated. Furthermore, promising methods of fixing these instabilities were proposed.

    ➡️ Manfred Bischoff showed recent results from the novel method about "Data-based estimation of the critical time step size for explicit time integration in dynamics".

    🙏 Many thanks to the conference organizers for a well-run and engaging event, and to all colleagues for the insightful discussions.

    #gamm #appliedmathematics #structuralmechanics #conference #stuttgart

  22. Researchers have developed a novel mathematical model that treats biological tissue as a fluid composed of elongated, aligned particles to explain how surrounding cellular forces influence the speed and shape of wound closure. The model demonstrates that the structural orientation of cells around a wound actively dictates healing dynamics.
    #TheoreticalPhysics #AppliedMathematics #Biomechanics #Mechanobiology #sflorg
    sflorg.com/2026/04/phy04272601

  23. Researchers have developed a novel mathematical model that treats biological tissue as a fluid composed of elongated, aligned particles to explain how surrounding cellular forces influence the speed and shape of wound closure. The model demonstrates that the structural orientation of cells around a wound actively dictates healing dynamics.
    #TheoreticalPhysics #AppliedMathematics #Biomechanics #Mechanobiology #sflorg
    sflorg.com/2026/04/phy04272601

  24. Researchers have developed a novel mathematical model that treats biological tissue as a fluid composed of elongated, aligned particles to explain how surrounding cellular forces influence the speed and shape of wound closure. The model demonstrates that the structural orientation of cells around a wound actively dictates healing dynamics.
    #TheoreticalPhysics #AppliedMathematics #Biomechanics #Mechanobiology #sflorg
    sflorg.com/2026/04/phy04272601

  25. Researchers have developed a novel mathematical model that treats biological tissue as a fluid composed of elongated, aligned particles to explain how surrounding cellular forces influence the speed and shape of wound closure. The model demonstrates that the structural orientation of cells around a wound actively dictates healing dynamics.
    #TheoreticalPhysics #AppliedMathematics #Biomechanics #Mechanobiology #sflorg
    sflorg.com/2026/04/phy04272601

  26. Researchers have developed a novel mathematical model that treats biological tissue as a fluid composed of elongated, aligned particles to explain how surrounding cellular forces influence the speed and shape of wound closure. The model demonstrates that the structural orientation of cells around a wound actively dictates healing dynamics.
    #TheoreticalPhysics #AppliedMathematics #Biomechanics #Mechanobiology #sflorg
    sflorg.com/2026/04/phy04272601

  27. Cut a Möbius strip down the middle. Expecting two pieces, you get one, longer, with twice as many twists. The more you try to separate knowing from making – theory from practice, template from floor – the more surface there is to walk.

    #anarchive #crafting #moebiusstrip #mathematics #appliedmathematics #reimaginingtechnology #patterns

    https://anarchive.fo.am/fn/ag/dissecting_a_moebius_strip/
  28. Cut a Möbius strip down the middle. Expecting two pieces, you get one, longer, with twice as many twists. The more you try to separate knowing from making – theory from practice, template from floor – the more surface there is to walk.

    #anarchive #crafting #moebiusstrip #mathematics #appliedmathematics #reimaginingtechnology #patterns

    https://anarchive.fo.am/fn/ag/dissecting_a_moebius_strip/
  29. Cut a Möbius strip down the middle. Expecting two pieces, you get one, longer, with twice as many twists. The more you try to separate knowing from making – theory from practice, template from floor – the more surface there is to walk.

    #anarchive #crafting #moebiusstrip #mathematics #appliedmathematics #reimaginingtechnology #patterns

    https://anarchive.fo.am/fn/ag/dissecting_a_moebius_strip/
  30. Cut a Möbius strip down the middle. Expecting two pieces, you get one, longer, with twice as many twists. The more you try to separate knowing from making – theory from practice, template from floor – the more surface there is to walk.

    #anarchive #crafting #moebiusstrip #mathematics #appliedmathematics #reimaginingtechnology #patterns

    https://anarchive.fo.am/fn/ag/dissecting_a_moebius_strip/
  31. Cut a Möbius strip down the middle. Expecting two pieces, you get one, longer, with twice as many twists. The more you try to separate knowing from making – theory from practice, template from floor – the more surface there is to walk.

    #anarchive #crafting #moebiusstrip #mathematics #appliedmathematics #reimaginingtechnology #patterns

    https://anarchive.fo.am/fn/ag/dissecting_a_moebius_strip/
  32. July 2024. A terrace in Istria. Tiles half-laid, some already fixed, a template that doesn't match the floor, an unanswered voice call from Brussels. 480 limestone pieces, CNC-cut from a shape proven mathematically a few months before. One constraint: no tile can be flipped.

    Three months, a long hot summer to find out if the pattern held.

    https://anarchive.fo.am/silver/spectres/

    #aperiodic #tiling #spectre #anarchive #aperiodicmonotile #mathematics #appliedmathematics #reimaginingtechnology #patterns