Araştırma Makalesi

Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc

Cilt: 5 Sayı: 2 22 Aralık 2021
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EN

Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc

Öz

In the production of the existing map, which is the basis for the construction of the zoning plans, and in the first facility cadastre, structures such as pools, buildings and minarets with a circle base are encountered. From a geodetic station point, it is possible to obtain the position and radius of the center of this structure whose base is circular with two consecutive beam lengths and polar measurements marked on such a structure. As a matter of fact, this issue has been seen in a study on the subject. In this study, the geodetic position of the center of the structure and the radius of the structure were tried to be obtained from a station point by using the horizontal angle between the tangent points of a structure with a circular base and the horizontal distance measured in the direction of the bisector of this angle. Since some publications of foreign origin do not enlighten the subject of research, it was deemed necessary to investigate the subject. In this study, first a theoretical explanation of the research subject was made, a numerical application was made on the subject and the findings and opinions obtained were stated.

Anahtar Kelimeler

Kaynakça

  1. [1]. İnce, H. And Erdem, N., (2020). ‘Investigation Of The Center Coordinates Of A Circle With Unknown Radius Using Polar Measurements’, International Journal Of Engineering And Geosciences (Ijeg), Vol; 4, Issue; 1, Pp. 026-032, February, 2020,
  2. [2]. Kåsa, I. (1976). A circle fitting procedure and its error analysis. IEEE Transactions on instrumentation and measurement, (1), pp.8-14.
  3. [3]. Coope, I. D. (1993). Circle fitting by linear and nonlinear least squares. Journal of Optimization Theory and Applications, 76(2), pp.381-388.
  4. [4]. Kavanagh, F. B., 2003, Geomatics, Pearson Education Inc.Prentice Hall, Upper Saddle River, NJ pp. 159–160.
  5. [5]. Kavanagh, F.B., 2009. Surveying Principles and Application. 8th ed. Columbus: Pearson Education Inc., pp.505
  6. [6]. Wolf, P. R., and Ghilani, C. D., 2008. Elementary Surveying an Introduction to Geomatics. 12th Edition, Upper Saddle River, New Jersey: Pearson Prentice-Hall. pp.271-274, 716-717, 720-721
  7. [7]. Cuomo, Paul A. (1997). Surveying Principles for Civil Enineers, Professional Publication İnc. 1250 Fifth Avenue, Belmost, CA 94002, Nited State Of America, pp.62
  8. [8]. Wolf, P. R., and Brinker R. C., 1989. Elementary Surveying, 8th Edition, Harper Collins Pulishers, pp.163-167.

Ayrıntılar

Birincil Dil

İngilizce

Konular

Çevre Mühendisliği

Bölüm

Araştırma Makalesi

Yayımlanma Tarihi

22 Aralık 2021

Gönderilme Tarihi

8 Mart 2021

Kabul Tarihi

22 Ekim 2021

Yayımlandığı Sayı

Yıl 2021 Cilt: 5 Sayı: 2

Kaynak Göster

APA
İnce, H., Erdem, N., Tombuş, F. E., & Ozulu, İ. M. (2021). Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc. Uluslararası Çevresel Eğilimler Dergisi, 5(2), 71-78. https://izlik.org/JA95FR34FW
AMA
1.İnce H, Erdem N, Tombuş FE, Ozulu İM. Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc. IJENT. 2021;5(2):71-78. https://izlik.org/JA95FR34FW
Chicago
İnce, Hüseyin, Nuri Erdem, Fazlı Engin Tombuş, ve İbrahim Murat Ozulu. 2021. “Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc”. Uluslararası Çevresel Eğilimler Dergisi 5 (2): 71-78. https://izlik.org/JA95FR34FW.
EndNote
İnce H, Erdem N, Tombuş FE, Ozulu İM (01 Aralık 2021) Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc. Uluslararası Çevresel Eğilimler Dergisi 5 2 71–78.
IEEE
[1]H. İnce, N. Erdem, F. E. Tombuş, ve İ. M. Ozulu, “Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc”, IJENT, c. 5, sy 2, ss. 71–78, Ara. 2021, [çevrimiçi]. Erişim adresi: https://izlik.org/JA95FR34FW
ISNAD
İnce, Hüseyin - Erdem, Nuri - Tombuş, Fazlı Engin - Ozulu, İbrahim Murat. “Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc”. Uluslararası Çevresel Eğilimler Dergisi 5/2 (01 Aralık 2021): 71-78. https://izlik.org/JA95FR34FW.
JAMA
1.İnce H, Erdem N, Tombuş FE, Ozulu İM. Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc. IJENT. 2021;5:71–78.
MLA
İnce, Hüseyin, vd. “Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc”. Uluslararası Çevresel Eğilimler Dergisi, c. 5, sy 2, Aralık 2021, ss. 71-78, https://izlik.org/JA95FR34FW.
Vancouver
1.Hüseyin İnce, Nuri Erdem, Fazlı Engin Tombuş, İbrahim Murat Ozulu. Calculating the Position and Radius of the Center of a Curve Whose Horizontal Distance and Deflection Angle Are Measured From a Station in the Line of the Braces to the Circle Arc. IJENT [Internet]. 01 Aralık 2021;5(2):71-8. Erişim adresi: https://izlik.org/JA95FR34FW

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