About: Caloric polynomial

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In differential equations, the mth-degree caloric polynomial (or heat polynomial) is a "parabolically m-homogeneous" polynomial Pm(x, t) that satisfies the heat equation "Parabolically m-homogeneous" means The polynomial is given by It is unique up to a factor. With t = −1, this polynomial reduces to the mth-degree Hermite polynomial in x.

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  • In differential equations, the mth-degree caloric polynomial (or heat polynomial) is a "parabolically m-homogeneous" polynomial Pm(x, t) that satisfies the heat equation "Parabolically m-homogeneous" means The polynomial is given by It is unique up to a factor. With t = −1, this polynomial reduces to the mth-degree Hermite polynomial in x. (en)
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  • In differential equations, the mth-degree caloric polynomial (or heat polynomial) is a "parabolically m-homogeneous" polynomial Pm(x, t) that satisfies the heat equation "Parabolically m-homogeneous" means The polynomial is given by It is unique up to a factor. With t = −1, this polynomial reduces to the mth-degree Hermite polynomial in x. (en)
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  • Caloric polynomial (en)
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