Search Results for author: Boram Yoon

Found 9 papers, 1 papers with code

Prediction and compression of lattice QCD data using machine learning algorithms on quantum annealer

no code implementations3 Dec 2021 Boram Yoon, Chia Cheng Chang, Garrett T. Kenyon, Nga T. T. Nguyen, Ermal Rrapaj

In the compression algorithm, we define a mapping from lattice QCD data of floating-point numbers to the binary coefficients that closely reconstruct the input data from a set of basis vectors.

BIG-bench Machine Learning regression

Lossy compression of statistical data using quantum annealer

no code implementations5 Oct 2021 Boram Yoon, Nga T. T. Nguyen, Chia Cheng Chang, Ermal Rrapaj

We present a new lossy compression algorithm for statistical floating-point data through a representation learning with binary variables.

Representation Learning

Precision Nucleon Charges and Form Factors Using 2+1-flavor Lattice QCD

no code implementations9 Mar 2021 Sungwoo Park, Rajan Gupta, Boram Yoon, Santanu Mondal, Tanmoy Bhattacharya, Yong-Chull Jang, Bálint Joó, Frank Winter

Similarly, we find evidence that the $N\pi\pi $ excited state contributes to the correlation functions with the vector current, consistent with the vector meson dominance model.

High Energy Physics - Lattice High Energy Physics - Phenomenology

Contribution of the QCD $Θ$-term to nucleon electric dipole moment

no code implementations18 Jan 2021 Tanmoy Bhattacharya, Vincenzo Cirigliano, Rajan Gupta, Emanuele Mereghetti, Boram Yoon

Using the excited state spectrum from fits to the two-point function, we find $d_n^\Theta$ is small, $|d_n^\Theta| \lesssim 0. 01 \overline \Theta e$ fm, whereas for the proton we get $|d_p^\Theta| \sim 0. 02 \overline \Theta e$ fm.

High Energy Physics - Lattice High Energy Physics - Phenomenology

Nucleon Momentum Fraction, Helicity and Transversity from 2+1-flavor Lattice QCD

no code implementations24 Nov 2020 Santanu Mondal, Rajan Gupta, Sungwoo Park, Boram Yoon, Tanmoy Bhattacharya, Bálint Joó, Frank Winter

Our final results, in the $\overline{\rm MS}$ scheme at 2 GeV, are $\langle x \rangle_{u-d} = 0. 160(16)(20)$, $\langle x \rangle_{\Delta u-\Delta d} = 0. 192(13)(20)$ and $\langle x \rangle_{\delta u-\delta d} = 0. 215(17)(20)$, where the first error is the overall analysis uncertainty assuming excited-state contributions have been removed, and the second is an additional systematic uncertainty due to possible residual excited-state contributions.

High Energy Physics - Lattice

A machine learning approach for efficient multi-dimensional integration

no code implementations14 Sep 2020 Boram Yoon

Then, the difference between the approximation and the true answer is calculated to correct the bias in the approximation of the integral induced by a ML prediction error.

BIG-bench Machine Learning regression

A regression algorithm for accelerated lattice QCD that exploits sparse inference on the D-Wave quantum annealer

no code implementations14 Nov 2019 Nga T. T. Nguyen, Garrett T. Kenyon, Boram Yoon

We propose a regression algorithm that utilizes a learned dictionary optimized for sparse inference on a D-Wave quantum annealer.

Denoising regression

Estimation of matrix trace using machine learning

no code implementations16 Jun 2016 Boram Yoon

We present a new trace estimator of the matrix whose explicit form is not given but its matrix multiplication to a vector is available.

BIG-bench Machine Learning

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