"quasihyperbolic" meaning in English

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  "etymology_text": "quasi- + hyperbolic",
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      "expansion": "quasihyperbolic (not comparable)",
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  "lang_code": "en",
  "pos": "adj",
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        {
          "ref": "2016, Pekka Koskela, Tapio Rajala, Yi Ru-Ya Zhang, “A density problem for Sobolev spaces on Gromov hyperbolic domains”, in arXiv",
          "text": "We prove that for a bounded domain #x5C;Omega#x5C;subset#x5C;mathbbRⁿ which is Gromov hyperbolic with respect to the quasihyperbolic metric, especially when #x5C;Omega is a finitely connected planar domain, the Sobolev space W#x7B;1,#x5C;,#x5C;infty#x7D;(#x5C;Omega) is dense in W#x7B;1,#x5C;,p#x7D;(#x5C;Omega) for any 1#x5C;lep#x3C;#x5C;infty.",
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      "id": "en-quasihyperbolic-en-adj-47DEQpj8",
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      "topics": [
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  "word": "quasihyperbolic"
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        "2": "quasi",
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      "expansion": "quasi- + hyperbolic",
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  ],
  "etymology_text": "quasi- + hyperbolic",
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  "lang": "English",
  "lang_code": "en",
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          "ref": "2016, Pekka Koskela, Tapio Rajala, Yi Ru-Ya Zhang, “A density problem for Sobolev spaces on Gromov hyperbolic domains”, in arXiv",
          "text": "We prove that for a bounded domain #x5C;Omega#x5C;subset#x5C;mathbbRⁿ which is Gromov hyperbolic with respect to the quasihyperbolic metric, especially when #x5C;Omega is a finitely connected planar domain, the Sobolev space W#x7B;1,#x5C;,#x5C;infty#x7D;(#x5C;Omega) is dense in W#x7B;1,#x5C;,p#x7D;(#x5C;Omega) for any 1#x5C;lep#x3C;#x5C;infty.",
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  "word": "quasihyperbolic"
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