IP Library › Granted Patent US 12,556,202
Granted Patent B2
US 12,556,202 · App. 18/602,610 · Granted Feb 17, 2026

Electronic device and operation method thereof

Inventors: Seunghun Yu (Suwon-si, KR); Kwonyeol Park (Suwon-si, KR); Kyusuk Mo (Suwon-si, KR)
Assignee: SAMSUNG ELECTRONICS CO., LTD.
H03M13/3911H03M13/1125
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Quick Facts
Patent No.
US 12,556,202
App. No.
18/602,610
Granted
Feb 17, 2026
Kind
B2
Abstract

Provided are an electronic device capable of learning a log likelihood ratio (LLR) scaling factor distribution, and an operation method of the electronic device. The operation method of the electronic device includes receiving training environment information, obtaining a measurement log likelihood ratio (LLR) distribution, based on the training environment information, obtaining an inter-distribution divergence value, based on a reference LLR distribution and the measurement LLR distribution, and obtaining an LLR scaling factor distribution by converting the inter-distribution divergence value into a probability value.

Claims (551)

1 . An operation method of an electronic device, the operation method comprising:

receiving training environment information;

obtaining a measurement log likelihood ratio (LLR) distribution, based on the training environment information;

obtaining an inter-distribution divergence value, based on a reference LLR distribution and the measurement LLR distribution;

obtaining an LLR scaling factor distribution by converting the inter-distribution divergence value into a probability value;

receiving communication environment information;

selecting a first LLR scaling factor corresponding to the communication environment information;

obtaining an output LLR distribution, based on input data and the first LLR scaling factor; and

obtaining decoding data by decoding the output LLR distribution.

2 . The operation method of claim 1 , wherein the selecting comprises selecting the first LLR scaling factor corresponding to a largest probability value among probability values included in the LLR scaling factor distribution.

3 . The operation method of claim 1 , wherein the inter-distribution divergence value, f, is calculated according to equation below

f

⁡

(

k

⁢

❘

"\[LeftBracketingBar]"

TEI

,

y

j

)

=

{

P

y

j

,

TEI

(

k

)

⁢

ln

⁢

P

y

jj

,

TEI

(

k

)

P

⁡

(

Δ

k

,

Q

)

,

if

⁢

P

y

j

,

TEI

(

k

)

>

P

⁡

(

Δ

k

,

Q

)

,

k

=

1

⁢

or

⁢

2

⁢

n

+

1

P

⁡

(

Δ

k

,

Q

)

⁢

ln

⁢

P

⁡

(

Δ

k

,

Q

)

P

y

j

,

TEI

(

k

)

,

otherwise

,

wherein P y j, TEI (k) is a probability distribution of the measurement LLR distribution, TEI indicates training environment information, y j indicates a measurement LLR value for a j-th training LLR scaling factor being selected, and

wherein Δ k indicates a number of k-th quantized LLR values, and Q indicates a reference LLR distribution.

4 . The operation method of claim 1 , wherein the probability value is calculated according to equation below

P

⁡

(

y

j

,

TEI

)

=

exp

⁡

(

E

⁡

(

y

j

,

TEI

)

)

∑

j

=

1

c

⁢

exp

⁡

(

E

⁡

(

y

j

,

TEI

)

)

,

wherein E(y j , TEL) is an estimator function, TEI indicates training environment information, y j indicates a measurement LLR value for a j-th training LLR scaling factor being selected, and c indicates a number of configurable training LLR scaling factors.

5 . The operation method of claim 1 , wherein the training environment information comprises at least one of a Signal to Interference plus Noise Ratio (SINR), a modulation order (MO), new transmission or non-transmission, and a number of layers.

6 . The operation method of claim 1 , wherein a probability distribution of the reference LLR distribution is calculated according to equation below, for which Δ k indicates a number of k-th quantized LLR values, ={Δ 1 , Δ 2 , . . . , Δ 2n+1 } indicates a distribution of quantized LLR values quantized to 2n+1 quantized LLR values, Q indicates a reference LLR distribution, and τ k indicates 2 −k :

P

⁡

(

Δ

k

,

Q

)

=

{

∑

k

∈

ℒ

Δ

k

-

1

2

⁢

∑

k

∈

ℒ

Δ

k

if

⁢

k

=

1

⁢

or

⁢

2

⁢

n

+

1

,

τ

k

-

1

⁢

P

⁡

(

Δ

1

,

Q

)

if

⁢

2

≤

k

<

n

+

1

,

τ

2

⁢

n

+

1

-

k

⁢

P

⁢

(

Δ

1

,

Q

)

otherwise

.

7 . The operation method of claim 1 , wherein a probability distribution of the measurement LLR distribution is calculated according to equation below

P

y

j

,

TEI

(

k

)

=

LLR

k

,

j

LLR

total

,

j

,

1

≤

k

≤

2

⁢

n

+

1

,

wherein TEI indicates training environment information, y j indicates a measurement LLR value for a j-th training LLR scaling factor being selected, LLR k,j indicates the number of k-th quantized LLR values, and LLR total,j indicates the total number of first through (2n+1) th quantized LLR values.

8 . An electronic device comprising:

a log likelihood ratio (LLR) scaling factor selector configured to receive communication environment information and select a first LLR scaling factor corresponding to the communication environment information;

a symbol detector configured to obtain an output LLR distribution, based on input data and the first LLR scaling factor,

wherein the LLR scaling factor selector receives training environment information, obtains a measurement LLR distribution based on the training environment information, obtains an inter-distribution divergence value based on a reference LLR distribution and the measurement LLR distribution, and converts the inter-distribution divergence value into a probability value to obtain an LLR scaling factor distribution; and

a decoder configured to obtain decoding data by decoding the output LLR distribution.

9 . The electronic device of claim 8 , wherein the LLR scaling factor selector selects the first LLR scaling factor corresponding to a largest probability value among probability values included in the LLR scaling factor distribution.

10 . The electronic device of claim 8 , wherein the inter-distribution divergence value, f, is calculated according to equation below

f

⁡

(

k

⁢

❘

"\[LeftBracketingBar]"

TEI

,

y

j

)

=

{

P

y

j

,

TEI

(

k

)

⁢

ln

⁢

P

y

jj

,

TEI

(

k

)

P

⁡

(

Δ

k

,

Q

)

,

if

⁢

P

y

j

,

TEI

(

k

)

>

P

⁡

(

Δ

k

,

Q

)

,

k

=

1

⁢

or

⁢

2

⁢

n

+

1

P

⁡

(

Δ

k

,

Q

)

⁢

ln

⁢

P

⁡

(

Δ

k

,

Q

)

P

y

j

,

TEI

(

k

)

,

otherwise

,

wherein P y j, TEI (k) is a probability distribution of the measurement LLR distribution, TEI indicates training environment information, y j indicates a measurement LLR value for a j-th training LLR scaling factor being selected, and

wherein Δ k indicates a number of k-th quantized LLR values, and Q indicates a reference LLR distribution.

11 . The electronic device of claim 8 , wherein the probability value is calculated according to equation below

P

⁡

(

y

j

,

TEI

)

=

exp

⁡

(

E

⁡

(

y

j

,

TEI

)

)

∑

j

=

1

c

⁢

exp

⁡

(

E

⁡

(

y

j

,

TEI

)

)

,

wherein E(y j , TEI) is an estimator function, TEI indicates training environment information, y j indicates a measurement LLR value for a j-th training LLR scaling factor being selected, and c indicates a number of configurable training LLR scaling factors.

12 . The electronic device of claim 8 , wherein the training environment information comprises at least one of a Signal to Interference plus Noise Ratio (SINR), a modulation order (MO), new transmission or non-transmission, and a number of layers.

13 . The electronic device of claim 8 , wherein a probability distribution of the reference LLR distribution is calculated according to equation below, for which Δ k indicates a number of k-th quantized LLR values, ={Δ 1 , Δ 2 , . . . , Δ 2n+1 } indicates a distribution of quantized LLR values quantized to 2n+1 quantized LLR values, Q indicates a reference LLR distribution, and τ k indicates 2 −k :

P

⁡

(

Δ

k

,

Q

)

=

{

∑

k

∈

ℒ

Δ

k

-

1

2

⁢

∑

k

∈

ℒ

Δ

k

if

⁢

k

=

1

⁢

or

⁢

2

⁢

n

+

1

,

τ

k

-

1

⁢

P

⁡

(

Δ

1

,

Q

)

if

⁢

2

≤

k

<

n

+

1

,

τ

2

⁢

n

+

1

-

k

⁢

P

⁢

(

Δ

1

,

Q

)

otherwise

.

14 . The electronic device of claim 8 , wherein a probability distribution of the measurement LLR distribution is calculated according to equation below

P

y

j

,

TEI

(

k

)

=

LLR

k

,

j

LLR

total

,

j

,

1

≤

k

≤

2

⁢

n

+

1

,

wherein TEI indicates training environment information, y j indicates a measurement LLR value for a j-th training LLR scaling factor being selected, LLR k,j indicates a number of k-th quantized LLR values, and LLR total,j indicates a total number of first through (2n+1) th quantized LLR values.

15 . The electronic device of claim 8 , wherein the LLR scaling factor selector is a Bayes classifier using Gaussian Naive Bayes.

16 . A non-transitory computer readable storage medium storing instructions configured to cause a processor, when executing the instructions, to perform log likelihood ratio (LLR) scaling factor distribution learning, the LLR scaling factor distribution learning comprising:

receiving training environment information;

obtaining a measurement LLR distribution, based on the training environment information;

obtaining an inter-distribution divergence value, based on a reference LLR distribution and the measurement LLR distribution; and

obtaining an LLR scaling factor distribution by converting the inter-distribution divergence value into a probability value;

receiving communication environment information;

selecting a first LLR scaling factor corresponding to the communication environment information;

obtaining an output LLR distribution, based on input data and the first LLR scaling factor; and

obtaining decoding data by decoding the output LLR distribution.

17 . The non-transitory computer readable storage medium of claim 16 , wherein the training environment information comprises at least one of a Signal to Interference plus Noise Ratio (SINR), a modulation order (MO), new transmission or non-transmission, and a number of layers.

Assignments (1)
ASSIGNMENT OF ASSIGNOR'S INTEREST Recorded Mar 12, 2024
From: YU, SEUNGHUN; PARK, KWONYEOL; MO, KYUSUK
To: SAMSUNG ELECTRONICS CO., LTD.
Reel/Frame 066736/0911 →
Priority Claims (1)
KR 10-2023-0032618 · Mar 13, 2023 · national
Continuity (1)
Related Publication 20240313805A1 · Sep 19, 2024
References Cited (20)
US 10182439B2 · Choi et al. · 2019 [cited by applicant]
US 10778300B2 · Kwon et al. · 2020 [cited by applicant]
US 10931360B2 · Kwon et al. · 2021 [cited by applicant]
US 20060234777A1 · Vannithamby · 2006 [cited by examiner]
US 20080025443A1 · Lee · 2008 [cited by examiner]
US 20080310564A1 · Andrews · 2008 [cited by examiner]
US 20090238287A1 · Lee · 2009 [cited by examiner]
US 20100202572A1 · Bae · 2010 [cited by examiner]
US 20120269248A1 · Lee · 2012 [cited by examiner]
US 20170126360A1 · Millar et al. · 2017 [cited by applicant]
US 20180302168A1 · Morero et al. · 2018 [cited by applicant]
US 20190081846A1 · Nishimoto · 2019 [cited by examiner]
US 20190109737A1 · Tumula et al. · 2019 [cited by applicant]
US 20220337341A1 · Muraoka · 2022 [cited by examiner]
KR 1020090012530A · 2009 [cited by applicant]
KR 1020090065334A · 2009 [cited by applicant]
KR 1020170096557A · 2017 [cited by applicant]
KR 1020200067703A · 2020 [cited by applicant]
KR 1020200124599A · 2020 [cited by applicant]
J. Wu, M. El-Khamy, J. Lee and I. Rang, “LLR optimization for iterative MIMO BICM receivers,” 2014 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), Florence, Italy, 2014. [cited by examiner]