Representing underlying logical constructs related to temporal sensing and measuring of a radio environment
OwnerYiqun Ge, Wuxian Shi +1inventors
InventorsYiqun Ge, Wuxian Shi, Wen Tong
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Abstract
Some implementations of the present disclosure provide a method of discovering these logical constructs and representing the logical constructs in a concise manner so that the logical constructs may be efficiently shared and stored. More specifically, some implementations of the present disclosure relate to training a deep neural network autoencoder to obtain at least one sparse equation. An indication of an adjustment to a parameter in use in a wireless communication environment, may be transmitted, to a device in the wireless communication environment, where the adjustment to the parameter is determined using the sparse equation.
Claims20
A method, comprising:
- obtaining a library function based on a measurement vector, wherein the measurement vector represents a plurality of measurements of a wireless communication environment and the measurement vector;
- obtaining a trained sparse coefficient matrix by optimizing a training target by:
- obtaining, using an input data vector and first phase training of a deep neural network autoencoder, an output data vector;
- wherein the first phase training comprises:
- learning an encoder gradient for an encoder part of the deep neural network autoencoder;
- and
- learning a decoder gradient for a decoder part of the deep neural network autoencoder, and
- wherein, the optimizing the training target comprises minimizing a loss function;
- obtaining, via second phase training of the deep neural network autoencoder, a primary predicted derivative of the input data vector, wherein the second phase training uses:
- the encoder gradient;
- the decoder gradient;
- and
- a derivative of the input data vector;
- obtaining, via third phase training of the deep neural network autoencoder, a secondary predicted derivative of the input data vector, wherein the third phase training uses:
- the library function;
- the sparse coefficient matrix;
- and
- the decoder gradient;
- obtaining, based on a combination of the sparse coefficient matrix and the library function, a sparse equation;
- and
- transmitting, to a device in the wireless communication environment, an indication of an adjustment to a parameter in use in the wireless communication environment, the adjustment to the parameter determined using the sparse equation.
An apparatus comprising:
- at least one processor coupled with a non-transitory computer-readable medium storing instructions, where when the instructions executed by the at least one processor, cause the apparatus to:
- obtain a library function based on a measurement vector, wherein the measurement vector represents a plurality of measurements of a wireless communication environment and the library function represents a set of candidate non-linear functions of columns of the measurement vector;
- obtain a trained sparse coefficient matrix by optimizing a training target by:
- obtaining, using an input data vector and first phase training of a deep neural network autoencoder, an output data vector;
- wherein the first phase training comprises learning an encoder gradient for an encoder part of the deep neural network autoencoder and learning a decoder gradient for a decoder part of the deep neural network autoencoder, and
- wherein, the optimizing the training target comprises minimizing a loss function;
- obtain, via second phase training of the deep neural network autoencoder, a primary predicted derivative of the input data vector, wherein the second phase training uses:
- the encoder gradient;
- the decoder gradient;
- and
- a derivative of the input data vector;
- obtain, via third phase training of the deep neural network autoencoder, a secondary predicted derivative of the input data vector, wherein the third phase training uses:
- the library function;
- the sparse coefficient matrix;
- and
- the decoder gradient;
- obtain, based on a combination of the sparse coefficient matrix and the library function, a sparse equation;
- and
- transmit, to a device in the wireless communication environment, an indication of an adjustment to a parameter in use in the wireless communication environment, the adjustment to the parameter determined using the sparse equation.
A non-transitory computer readable medium storing instructions thereon, where when the instructions are executed by at least one processor, cause the at least one processor to:
- obtain a library function based on a measurement vector, wherein the measurement vector represents a plurality of measurements of a wireless communication environment and the measurement vector;
- obtain a trained sparse coefficient matrix by optimizing a training target by:
- obtaining, using an input data vector and first phase training of a deep neural network autoencoder, an output data vector;
- wherein the first phase training comprises learning an encoder gradient for an encoder part of the deep neural network autoencoder and learning a decoder gradient for a decoder part of the deep neural network autoencoder, and
- wherein, the optimizing the training target comprises minimizing a loss function;
- obtain, via second phase training of the deep neural network autoencoder, a primary predicted derivative of the input data vector, wherein the second phase training uses:
- the encoder gradient;
- the decoder gradient;
- and
- a derivative of the input data vector;
- obtain, via third phase training of the deep neural network autoencoder, a secondary predicted derivative of the input data vector, wherein the third phase training uses:
- the library function;
- the sparse coefficient matrix;
- and
- the decoder gradient;
- obtain, based on a combination of the sparse coefficient matrix and the library function, a sparse equation;
- and
- transmit, to a device in the wireless communication environment, an indication of an adjustment to a parameter in use in the wireless communication environment, the adjustment to the parameter determined using the sparse equation.
Dependencies are inferred from the claim text.