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Daniel Klawitter

    L'écriture de Daniel est empreinte d'une profonde compréhension et d'une compassion cultivées à travers une diversité d'expériences de vie. Son œuvre explore de profondes questions humaines avec une perspicacité aiguë et une grâce lyrique. À travers sa poésie, il offre une perspective unique sur le monde, à la fois stimulante et résonnante. Sa voix littéraire est façonnée par un engagement envers la justice et la paix.

    "Expedition"
    Clifford algebras
    Where Sunday Used to Be
    Quiet Insurrections
    • Quiet Insurrections

      • 58pages
      • 3 heures de lecture
      4,5(2)Évaluer

      Quiet Insurrections is a joyous, playful romp of a book—a rare and memorable treat. Through fresh and often funny twists on both free and formal verse, Daniel Klawitter serves up a juicy cornucopia of superb sound, subtle spirituality, and refreshing silliness. The poet’s distinctive blend of both deep wisdom and hilarious insight linger in every delicious, well-crafted line. “Read on and be amazed...” he says—and we are.Joy Roulier Sawyer, author of Tongues of Men and Angels

      Quiet Insurrections
    • Where Sunday Used to Be

      • 150pages
      • 6 heures de lecture

      Featuring a masterful blend of meter, rhyme, and rhythm, these poems offer a contemporary take on traditional poetry. The author showcases a remarkable range in tone and subject, navigating themes from humor to tragedy and the sacred to the secular. Readers will appreciate the accessibility and thought-provoking nature of the work, as it challenges conventional boundaries and invites deeper reflection on life's complexities.

      Where Sunday Used to Be
    • Clifford algebras

      Geometric Modelling and Chain Geometries with Application in Kinematics

      • 236pages
      • 9 heures de lecture

      After revising known representations of the group of Euclidean displacements Daniel Klawitter gives a comprehensive introduction into Clifford algebras. The Clifford algebra calculus is used to construct new models that allow descriptions of the group of projective transformations and inversions with respect to hyperquadrics. Afterwards, chain geometries over Clifford algebras and their subchain geometries are examined. The author applies this theory and the developed methods to the homogeneous Clifford algebra model corresponding to Euclidean geometry. Moreover, kinematic mappings for special Cayley-Klein geometries are developed. These mappings allow a description of existing kinematic mappings in a unifying framework.

      Clifford algebras