"Kamiltonian" meaning in All languages combined

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      "expansion": "Blend of K + Hamiltonian",
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    }
  ],
  "etymology_text": "Blend of K + Hamiltonian; apparently popularised by a jocular comment in the textbook Classical Mechanics by Herbert Goldstein (first published 1950).\n\"It has been remarked in a jocular vein that if H stands for the Hamiltonian, K must stand for the Kamiltonian! Of course K is every bit as much a Hamiltonian as H, but the designation is occasionally a convenient substitute for the longer term \"transformed Hamiltonian\"\"",
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  "lang": "English",
  "lang_code": "en",
  "pos": "noun",
  "senses": [
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      "examples": [
        {
          "ref": "2006, Henderson Douglas, Plaschko Peter, Stochastic Differential Equations In Science And Engineering, World Scientific Publishing, page 83:",
          "text": "[…]gives the transformed Hamiltonian (the Kamiltonian)[…]. However, it is clear that (2.108) are not the canonical equations corresponding to the Kamiltonian (2.111).",
          "type": "quote"
        }
      ],
      "glosses": [
        "A second Hamiltonian, denoted by K, resulting from the canonical transformation of a given Hamiltonian."
      ],
      "id": "en-Kamiltonian-en-noun-0fyCALk1",
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      "raw_glosses": [
        "(physics, Hamiltonian mechanics) A second Hamiltonian, denoted by K, resulting from the canonical transformation of a given Hamiltonian."
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      "wikipedia": [
        "Classical Mechanics (Goldstein book)",
        "Herbert Goldstein"
      ]
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  ],
  "word": "Kamiltonian"
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    {
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      "expansion": "Blend of K + Hamiltonian",
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    }
  ],
  "etymology_text": "Blend of K + Hamiltonian; apparently popularised by a jocular comment in the textbook Classical Mechanics by Herbert Goldstein (first published 1950).\n\"It has been remarked in a jocular vein that if H stands for the Hamiltonian, K must stand for the Kamiltonian! Of course K is every bit as much a Hamiltonian as H, but the designation is occasionally a convenient substitute for the longer term \"transformed Hamiltonian\"\"",
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          "ref": "2006, Henderson Douglas, Plaschko Peter, Stochastic Differential Equations In Science And Engineering, World Scientific Publishing, page 83:",
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        }
      ],
      "glosses": [
        "A second Hamiltonian, denoted by K, resulting from the canonical transformation of a given Hamiltonian."
      ],
      "links": [
        [
          "physics",
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          "Hamiltonian",
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        "(physics, Hamiltonian mechanics) A second Hamiltonian, denoted by K, resulting from the canonical transformation of a given Hamiltonian."
      ],
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