Tengmas oraliqlarda qurilgan lokal interpolyatsion kubik splayn yordamida funksiyalarni yaqinlashtirish 1


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Tengmas oraliqlarda qurilgan lokal interpolyatsion kubik splayn (4)




1

32

-0.205

-0.205

0

2

32.1

-0.208

-0.207

0.0017

3

32.2

-0.214

-0.208

0.0061

4

32.3

-0.222

-0.21

0.012

5

32.4

-0.229

-0.211

0.0182

6

32.5

-0.236

-0.213

0.0237

7

32.6

-0.241

-0.214

0.0274

8

32.7

-0.243

-0.216

0.0279

9

32.8

-0.241

-0.217

0.0243

10

32.9

-0.234

-0.219

0.0154

11

33

-0.22

-0.22

0

12

33.1

-0.201

-0.184

0.0177

13

33.2

-0.18

-0.147

0.0326

14

33.3

-0.155

-0.111

0.0442

15

33.4

-0.126

-0.074

0.0521

16

33.5

-0.093

-0.038

0.0559

17

33.6

-0.056

-0.001

0.0553

18

33.7

-0.014

0.0355

0.0498

19

33.8

0.033

0.072

0.039

20

33.9

0.0859

0.1085

0.0226

21

34

0.145

0.145

0

22

34.1

0.2135

0.233

0.0195

23

34.2

0.2928

0.321

0.0282

24

34.3

0.3806

0.409

0.0284

25

34.4

0.4743

0.497

0.0227

26

34.5

0.5716

0.585

0.0134

27

34.6

0.6699

0.673

0.0031

28

34.7

0.7668

0.761

0.0058

29

34.8

0.86

0.849

0.011

30

34.9

0.9468

0.937

0.0098

31

35

1.025

1.025

0

Bu yerda: F(x) – EKG signal qiymatlari, S(x) – Splayn funksiya qiynatlari, – yaqinlashtirish xatoligi.


Tengmas oraliqlarda qurilgan lokal interpolyatsion splayn funksiya orqali analitik funksiya va EKG signallari interpolyatsiya qilindi va grafigi Python dasturlash tilidagi asosida tahlil qilindi. Bundan tashqari 1-jadvalda solishtirma tahlil olib borildi. Ushbu tahlillardan ko’rinib turibdiki, ushbu ishda qaralgan tengmas oraliqlarda qurilgan lokal interpolyatsion splayn funksiya biomeditsina signallarni modellashtirishda, qayta ishlash va tahlil qilishda samarali model hisoblanadi va bugungi kunda keng foydalanilmoqda.
Adabiyotlar

  1. Bahramov S.A., Jovliev S. Bicubic Splines in Problems of Modeling of Multidimensional Signal. “International journal of “the korea institute of maritime information & communication sciences”. Vol.9, No.4, August 2011, р.420-423.

  2. Bahramov S.A., Jovliev S. Modeling of Multidimensional Signals by Systems Bicubic Splines. “International Conference of KIMICS 2011” June 28-29, 2011 Tashkent, Uzbekistan(Uzbekistan Hotel), р. 46-49

  3. Zaynidinov H.N, Bakhromov S.A, Azimov B.R, Makhmudjanov S.U. Comparative analysis spline methods in digital processing of signals. // Advances in Science, Technology and Engineering Systems Journal. United states, Vol. 5, №6. 2020. – P.1499-1510. (№3; Scopus; IF=0.655).

  4. Zaynidinov H.N., Azimov B.R. Biomedical signals interpolation spline models // «International Conference on Information Science and Communications Technologies (ICISCT)». – Tashkent, 2019. – P. 1-3.

  5. Zaynidinov H.N., Bakhromov S.A., Azimov B.R., Kuchkarov M.A. Local Interpolation Bicubic Spline Method in Digital Processing of Geophysical Signals // Advances in Science, Technology and Engineering Systems Journal. United states, Vol. 6, №. 1, 2021. – P. 487-492. (№3; Scopus; IF=0.655). 3.1

  6. Zaynidinov H.N., Bakhromov S.A., Azimov B.R., Sadritdinov N.H. Non-dependent cubic spline function and its use in digital processing of signals // Сhemical technology. Control and management. International scientific and technical journal. №5-6, 2020. Tashkent. – P. 94-103. (05.00.00; №12)

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