Method for two-dimensional representation, interpolation and compression of data
AssigneeDeutsche Telekom AG
InventorsKlaus Huber, Heiko Knospe
Life of this patent
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Abstract
A method for representation, interpolation and/or compression of data includes identifying a two-dimensional interpolation function s(z) based on a sampling function a(z). A Cauchy integral theorem is applicable for the interpolation function s(z). The interpolation function s(z) is used for the representation, interpolation and/or compression of the data.
Claims19
A method for representation, interpolation and/or compression of data, the method comprising:
- identifying a two-dimensional interpolation function s(z) based on a sampling function a(z), a Cauchy integral theorem being applicable for the interpolation function s(z);
- and
- using the interpolation function s(z) for at least one of representation, interpolation and compression of the data.
A computer readable medium having stored thereon computer executable process steps operative to perform a method for representation, interpolation and/or compression of data, the method comprising:
- identifying a two-dimensional interpolation function s(z) based on a sampling function a(z), a Cauchy integral theorem being applicable for the interpolation function s(z);
- using the interpolation function s(z) for at least one of representation, interpolation and compression of the data.
A computer system comprising a processor configured to execute computer executable process steps operative to perform a method for representation, interpolation and/or compression of data, the method comprising:
- identifying a two-dimensional interpolation function s(z) based on a sampling function a(z), a Cauchy integral theorem being applicable for the interpolation function s(z);
- using the interpolation function s(z) for at least one of representation, interpolation and compression of the data.
Dependencies are inferred from the claim text.