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    • Quantum mechanical model

      • Erwin Schrödinger proposed the quantum mechanical model of the atom, which treats electrons as matter waves. Schrödinger's equation, H ^ ψ = E ψ ‍, can be solved to yield a series of wave function ψ ‍, each of which is associated with an electron binding energy, E ‍.
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  1. Erwin Schrödinger (born August 12, 1887, Vienna, Austria—died January 4, 1961, Vienna) was an Austrian theoretical physicist who contributed to the wave theory of matter and to other fundamentals of quantum mechanics. He shared the 1933 Nobel Prize for Physics with British physicist P.A.M. Dirac.

    • Wave Mechanics

      Wave mechanics, quantum mechanics, especially that version...

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  3. Schrödinger's first publications about atomic theory and the theory of spectra began to emerge only from the beginning of the 1920s, after his personal acquaintance with Sommerfeld and Wolfgang Pauli and his move to Germany.

  4. Aug 12, 2013 · Erwin Schrödinger. The Nobel Prize in Physics 1933. Born: 12 August 1887, Vienna, Austria. Died: 4 January 1961, Vienna, Austria. Affiliation at the time of the award: Berlin University, Berlin, Germany. Prize motivation: “for the discovery of new productive forms of atomic theory”. Prize share: 1/2.

  5. Erwin Schrödinger proposed the quantum mechanical model of the atom, which treats electrons as matter waves. Schrödinger's equation, H ^ ψ = E ψ ‍ , can be solved to yield a series of wave function ψ ‍ , each of which is associated with an electron binding energy, E ‍ .

  6. It came as a result of his dissatisfaction with the quantum condition in Bohr’s orbit theory and his belief that atomic spectra should really be determined by some kind of eigenvalue problem. For this work he shared with Dirac the Nobel Prize for 1933.

  7. Apr 2, 2014 · Erwin Schrödinger was a Nobel Prize-winning Austrian physicist whose groundbreaking wave equation changed the face of quantum theory.

  8. Sep 20, 2022 · Quantum Mechanical Atomic Model. In 1926, Austrian physicist Erwin Schrödinger (1887-1961) used the wave-particle duality of the electron to develop and solve a complex mathematical equation that accurately described the behavior of the electron in a hydrogen atom.

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