Hence, the elimination of such effects from the total anomaly is essential for an intelligible interpretation of the total anomaly.
📌 3 Key Takeaways
🎯
Objective & Hypothesis:İt is well known that the existence of slag heaps and galleries containing acid waters, near sulphide deposits, make It extremely difficult, If not impossible, to Interpret the self potential measurements .taken around them.
📊
Key Findings & Data:This is due to the generation of self potentials by the slags and wet galleries, having magnitudes of the same order as those given. by the deposit itself.
💡
Conclusion & Impact:Hence, the elimination of such effects from the total anomaly is essential for an intelligible interpretation of the total anomaly.
🔬Design:Araştırma Makalesi
📍Scope:Comprehensive Sample
⚙️Variables:Sonlu Farklar · Ampirik Metod · Finite Differences
Abstract
İt is well known that the existence of slag heaps and galleries containing acid waters, near sulphide deposits, make It extremely difficult, If not impossible, to Interpret the self potential measurements .taken around them. This is due to the generation of self potentials by the slags and wet galleries, having magnitudes of the same order as those given. by the deposit itself. Hence, the elimination of such effects from the total anomaly is essential for an intelligible interpretation of the total anomaly.
Özet
Cüruf ve asitli galerilerin self potansiyel tevlit ettikleri malûmdur, Bunların mevcut olduğu maden, bölgelerinde elde edilen self potansiyel anomalilerinin tefsiri gayri hassas ve bazan da imkânsız olmaktadır, Bu iki tesirin total anomaliden çıkarılarak geri kalan kısmının tefsiri icabetmektedir.
Dizioğlu, M. Y. (1959). Elimination of Slag and Gallery Effects from the Self Potential Measurements by Means of Finite Differences, Relaxation And Empirical Methods. Türkiye Jeoloji Bülteni, Cilt: 7 Sayı: 1, 75–82. https://ajindex.com/articles/1076081
LIEBMANN s G, (1950): Solution of partial differential equations with a resistance network analogue, British Journal of Applied Physics, V. 1, pp. 92 -103.
SOUTHWELL, R. V. (1940) : Relaxation methods In engineering science. Oxford, Clarendon Press.
SOUTHWELL, R. V. (1946) : Relaxation methods in theoretical physics. Oxford, Clarendon Press.
H. JEFFREYS, B. S. Jeffreys (1946) : Methods of mathematical physics, Cambridge, University Press.