پیوندهای مفید
آمار
| تعداد نشریات | 7 |
| تعداد شماره‌ها | 399 |
| تعداد مقالات | 5,389 |
| تعداد مشاهده مقاله | 5,288,041 |
| تعداد دریافت فایل اصل مقاله | 4,882,776 |
استفاده از فیلتر ذره‌ای برای تخمین دقیق شرایط مرزی بار آبی ثابت در آبخوان آزاد | ||
| نشریه مهندسی عمران امیرکبیر | ||
| مقاله 6، دوره 53، شماره 12، اسفند 1400، صفحه 5175-5194 اصل مقاله (1.17 M) | ||
| نوع مقاله: مقاله پژوهشی | ||
| شناسه دیجیتال (DOI): 10.22060/ceej.2020.18708.6937 | ||
| نویسندگان | ||
| علی محتشمی1؛ سید آرمان هاشمی منفرد* 2؛ غلامرضا عزیزیان3؛ ابوالفضل اکبرپور4 | ||
| 1دانشجوی دکتری، دانشکده فنی و مهندسی، دانشگاه سیستان و بلوچستان | ||
| 2دانشیار دانشکده فنی و مهندسی شهید نیکبخت، گروه عمران، دانشگاه سیستان و بلوچستان | ||
| 3دانشیار گروه سازه های هیدرولیکی، دانشکده مهندسی عمران، دانشگاه سیستان و بلوچستان | ||
| 4مهندسی عمران، دانشکده فنی مهندسی، دانشگاه بیرجند | ||
| چکیده | ||
| داشتن اطلاعات دقیق از مقادیر شرایط مرزی در آبخوان‌ها یکی از عوامل موثر در افزایش دقت مدل‌های آب زیرزمینی هستند. در این مطالعه به کمک روش فیلتر ذره‌ای و مدل عددی بدون شبکه جریان آب زیرزمینی، مقادیر دقیق سطح آب در مرزهای هد ثابت آبخوان بیرجند تعیین شدند. فیلتر ذره‌ای یکی از روش‌های همگون‌سازی داده‌ها بوده که در جهت کالیبراسیون آنلاین و بهبود عملکرد مدل‌های عددی دینامیکی کمک شایانی می‌کند. همچنین مدل عددی بدون شبکه، از جمله مدل‌هایی است دامنه محاسباتی را شبکه‌بندی نمی‌کند و معادلات را تنها بر روی گره‌ها اعمال می‌کند. این آبخوان به مساحت 269 کیلومتر مربع واقع در استان خراسان جنوبی است که 190 حلقه چاه بهره‌برداری و 10 چاه مشاهده‌ای دارد، همچنین در مرزهای آن، نه جبهه ورودی و یک جبهه خروجی هد ثابت وجود دارد که این جبهه‌ها در مدل بدون شبکه، تعداد 105 گره مرزی را شامل می‌شوند. پس از تعیین حدود بالا و پایینِ سطح آب برای هر یک از این گره‌ها در الگوریتم فیلتر ذره‌ای مقادیر دقیق هد در نقاط مرزی تعیین شد و سپس به کمک مدل شبیه‌ساز، سطح آب زیرزمینی به دست آمده با مقادیر مشاهداتی مقایسه شدند. نزدیکی نتایج به مقادیر مشاهداتی، قدرت این روش در جهت تخمین مقادیر دقیق مرزی را نشان داد، به طوری که، با اتصال این روش کالیبراسیون به مدل بدون شبکه، خطای جذر میانگین مربعات از 0/757 به 0/386 متر رسید. این مقدار کاهش در مقدار خطا، ضرورت اضافه شدن این روش، به تمامی مدل‌های آب زیرزمینی را نشان می‌دهد. همچنین نتایج نشان دادند که با افزایش تعداد ذرات، در روش فیلتر ذره‌ای، دقت نتایج بالاتر می‌رود، به طوری که خطای جذر میانگین مربعات با در نظر گرفتن 500، 700 و 1000 ذره به ترتیب 0/484، 0/401 و 0/386 متر می‌باشند. | ||
| کلیدواژه‌ها | ||
| آبخوان بیرجند؛ خطای جذر میانگین مربعات؛ شرایط مرزی هد ثابت؛ فیلتر ذره‌ای؛ مدل بدون شبکه جریان آب زیرزمینی | ||
| موضوعات | ||
| آب های زیر زمینی؛ محیط های متخلخل | ||
| عنوان مقاله [English] | ||
| Usage of Particle Filter for Exact Estimation of Constant Head Boundaries in Unconfined Aquifer | ||
| نویسندگان [English] | ||
| Ali Mohtashami1؛ Seyed Arman Hashemi Monfared2؛ G. Azizyan3؛ Abolfazl Akbarpour4 | ||
| 1Department of civil engineering | ||
| 2Associate Professor of Civil Engineering Department, University of Sistan and Baluchestan | ||
| 3Associate Professor in Hydraulic Structure, University of Sistan and Baluchestan Zahedan, Iran | ||
| 4Faculty of Engineering, University of Birjand | ||
| چکیده [English] | ||
| Having the exact values of boundary conditions is one of the effective ways to develop precise groundwater models. In the present study, the exact value of constant head boundaries in the Birjand aquifer is specified using particle filter linked to meshless groundwater model. Particle filter, known as one of the common data assimilation methods, applies to dynamic systems in order to improve performance. Meshless model, one of the numerical models that do not mesh the problem domain, enforces the governed equation to the nodes. Birjand aquifer, with an almost 269 km2 area, has 190 extraction and 10 observation wells. There are also nine inflow and one outflow regions with constant head boundary conditions, including 105 boundary nodes. In this research, after determining the lower and upper bounds of groundwater head for each node, the exact values of this parameter are computed. Finally, the simulated groundwater head was compared with observation data. The closeness of the achieved results to the observation data showed the performance of the engaged method, as the results indicated a significant decrease in RMSE occurs just with the usage of particle filter linked to the meshless model. RMSE value reduced to 0.386 m as its previous value was around 0.757 m. Results also showed that the model was more accurate when the number of particles in the particle filter was increased. The RMSE value for 500, 700 and 1000 particles were 0.484, 0.401 and 0.386m respectively. | ||
| کلیدواژه‌ها [English] | ||
| Birjand aquifer, RMSE, Constant Head Boundary Condition, Particle Filter, Meshless Groundwater Flow Model | ||
|
سایر فایل های مرتبط با مقاله
|
||
| مراجع | ||
|
[1] M. Ghousehei, Groundwater balance computaion of Damghan aquifer, Kermanshah, 2011. [2] A. Akbarpour, M. Azizi and M. Shirazi, Groundwater Management of Mokhtaran aquifer with using finite difference mathematical finite difference, Tehran, (2012) 1-12. [3] A. P. Markopoulos, N. E. Karkalos and E. Papazoglou, Meshless Methods for the Simulation of Machining and Micro-machining: A Review, 1st ed., Archives of Computational Methods in Engineering, (2019). [4] A. Mohtashami, A. Akbarpour and M. Mollazadeh, Modeling of groundwater flow in unconfined aquifer in steady state with meshless local Petrov-Galerkin, Modares Mechanical Engineering, 17(2) (2017) 393-403. [5] B. Swathi, T. I. Eldho, Groundwater flow simulation in unconfined aquifers using meshless local Petrov-Galerkin method, Engineering Analysis with Boundary Elements, 48 (2017) 43-52. [6] A. Mohtashami, A. Akbarpour and M. Mollazadeh, Development of two dimensional groundwater flow simulation model using meshless method based on MLS approximation function in unconfined aquifer in transient state, Journal of Hydroinformatics , 19(5) (2017) 640-652. [7] T. Pathania, A. Bottacin-Busolin, A. K. Rastogi, T. I. Eldho, Simulation of Groundwater Flow in an Unconfined Sloping Aquifer Using the Element-Free Galerkin Method, Water Resources Management, 33 (2019) 2827–2845. [8] M. Abedini, A. N. Ziai, M. Shafiei, B. Ghahraman, H. Ansari and J. Meshkini, Uncertainty Assessment of Groundwater Flow Modeling by Using Generalized Likelihood Uncertainty Estimation Method (Case Study: Bojnourd Plain), Iranian Journal of Irrigation and Drainage, 10(6) (2017) 755-769. [9] G. Pohll, K. Pohlmann, A. E. Hassan, J. B. Chapman and T. Mihevic, Assessing Groundwater Model Uncertainty for the Central Nevada Test Area, Reno, Nevada, USA, (2002). [10] M. D. Dettinger and J. L. Wilson, First order analysis of uncertainty in numerical models of groundwater flow part: 1. Mathematical development, Water Resource Research, 17(1) (1981) 149-161. [11] M. Chitsazan, M. J. Abedini and M. Salek , The investigation and quantifying the uncertainty of groundwater models in Kazeroun aquifer with using statistic parameters, Journal of Irrigation Sciences and Engineering (JISE), 19 (2008) 17-33. [12] A. Rasoulzadeh and S. A. A. Mousavi, Using inverse WTF uncertainty method in estimation of groundwater model parameters, Tehran, (2008). [13] B. S. Hamraz, A. Akbarpour, M. Pourreza Bilondi and S. Sadeghi Tabas, On the assessment of ground water parameter uncertainty over an arid aquifer, Arabian Journal of Geosciences, 8 (2015) 10759-10773. [14] X. Du, X. Lu, J. Hou, X. Ye, Improving the Reliability of Numerical Groundwater Modeling in a Data-Sparse Region, Water, 10(3) (2018) 289-304. [15] S. M. Touhidul Mustafa, M. Moudud Hasan, A. Kumar Saha, R. Parvin Rannu, E. V. Uytven, P. Willems, M. Huysmans, Multi-model approach to quantify groundwater-level prediction uncertainty using an ensemble of global climate models and multiple abstraction scenarios, Hydrology and Earth System Sciences, 23 (2019) 2279-2303. [16] J. Nossent, S. M. Touhidul Mustafa, G. Ghysels, M. Huysmans, Integrated Bayesian Multi-model approach to quantify input, parameter and conceptual model structure uncertainty in groundwater modeling, Environmental Modelling and Software, 126 (2020) 104654-104671. [17] S. Sadeghi tabas, S. Z. Samadi, A. Akbarpour and M. Pourreza Bilondi, Sustainable groundwater modeling using single-and multi-objective optimization algorithms, Journal of Hydroinformatics, 18(5) (2016) 1-18. [18] S. Sadeghi Tabas, A. Akbarpour, M. Pourreza Bilondi and S. Z. Samadi, Application of Cuckoo Optimization Algorithm in Automatic Calibration of Aquifer Hydrodynamic Parameters using Mathematical Model, Iranian Journal of Irrigation and Drainage, 9(2) (2015) 345-356. [19] S. R. Kambhampati, Target/Object Tracking Using Particle Filtering, Wichita: Wichita State University, (2008). [20] P. Fearnhead and H. R. Kuensch, Particle Filters and Data Assimilation, Annual Review of Statistics and Its Application, 5(1) (2018) 421-449. [21] R. Havangi, Increasing consistency of particle filter using the classic method and particle swarm algorithm, Computational Intelligence in Electrical Engineering, 7(2) (2016) 77-88. [22] S. Arulampalam, S. Maskell, N. Gordon and T. Clapp, tutorialon particle filters for Online nonlinear/nongaussian Bayesian tracking, IEEE Transaction Signal Process, 50(2) (2002) 174-188. [23] B. Ristic, S. Arulampalam and N. Gordon, in Beyond Kalman Filter:Particle Filters Tracking Applicant, Boston: 1st ed, (2004). [24] T. Li, M. Bolic and P. M. Djuric, Resampling Methods for Particle Filtering: Classification, implementation and strategies, IEEE Signal Processing Magazine, 32(3) (2015) 70-86. [25] G. Choe, T. Wang, F. Liu, S. Hyon and J. Ha, Particle filter with spline resampling and global transition model, IET Computer Vision, 19(2) (2015) 184-197. [26] F. Ruknudeen and S. Asokan, Application Particle Filter to On-Board Life Estimation of LED Lights, IEEE Photonics Journal, 9(3) (2017) 1:17. [27] G. Y. Zhang, Y. M. Cheng , F. Yang, Q. Pan and Y. Liang, Design of an Adaptive Particle Filter Based on Variance Reduction Technique, Acta Automatica Sinica, 36(7) (2010) 1020-1024. [28] M. Ramgraber, C. Albert, M. Schirmer, Data Assimilation and Online Parameter Optimization in Groundwater Modeling using Nested Particle Filters, Water Resources Research, 55(11) (2019) 9724-9747. [29] M. Ahmadizadeh, S. Marofi, Bayesian analysis and particle filter application in rainfall-runoff models and quantification of uncertainty, Journal of Water and Soil Conservation, 24(1) (2017) 251-264. [30] G. Manoli, M. Rossi, D. Pasetto, R. Deiana, S. Ferraris, G. Cassiani, M. Putti, An iterative particle filter approach for coupled hydro-geophysical inversion of a controlled infiltration experiment, Journal of Computational Physics, 283 (2015) 37-51. [31] G. Field, G. Tavrisov, C. Brown, A. Harris and O. P. Kreidl, Particle Filters to Estimate Properties of Confined Aquifers, Water Resources Management, 30 (2016) 3175-3189. [32] T. Li, G. Yuan, W. Li, Particle filter with novel nonlinear error model for miniature gyroscope-based measurement while drilling navigation, Sensors, 16(3) (2016) 371-395. [33] H. Moradkhani, K. L. Hsu, H. Gupta, S. Sorooshian, Uncertainty assessment of hydrologic model states and parameters: Sequential data assimilation using the particle filter, Water resources research, 41(5) (2005) 1-17. [34] S. N. Atluri and T. Zhu, A new Meshless Local Petrov-Galerkin (MLPG) approach in computational mechanics, Computational Mechanics, 22(2) (1998) 117-127. [35] J. Sladek, P. Stanak, Z.-D. Han, V. Sladek and S. N. Atluri, Applications of the MLPG Method in Engineering & Sciences: A Review, Computer Modelling in Engineering & Sciences, 92(5) (2013) 423-475. [36] S. N. Atluri, S. Shen, The Meshless Local Petrov-Galerkin (MLPG) Method: A Simple & Less-costly Alternative to the Finite Element and Boundary Element Methods, CMES, 3(1) (2002) 11-51. [37] G. R. Liu and Y. T. Gu, An introduction to Meshfree Methods and Their Programming, Singapore: Springer, (2005). [38] G. R. Liu and Y. T. Gu, A point interpolation method for two-dimensional solid, International Journal of Numerical Methods in Engineering, 50 (2001) 937-951. [39] S. Khankham, A. Luadsong and N. Aschariyaphotha, MLPG method based on moving kriging interpolation for solving convection–diffusion equations with integral condition, Journal of King Saud University - Science, 27(4) (2015) 292-301. [40] B. Dai, J. Cheng, B. Zheng, A Moving Kriging Interpolation-Based Meshless Local Petrov–Galerkin Method for Elastodynamic Analysis, International Journal of Applied Mechanics, 5(1) (2013) 1350011-1350032. [41] W. Feng, G. Lin, B. Zheng, Z. Hu, J. Liu, MLPG method based on moving kriging interpolation for structural dynamic analysis, Journal of Vibration and Shock, 33(4) (2014) 27-31. [42] L. Lucy, A numerical approach to testing the fission hypothesis, Astrophysics Journal, 82 (1977) 1013-1024. [43] N. Thamareerat, A. Luadsong and N. Aschariyaphotha, The meshless local Petrov-Galerkin method based on moving Kriging interpolation for solving the time fractional Navier-Stokes equations, Springerplus. 5(1) (2016) 417. [44] J. Dupouit, Estudes Theoriques et Pratiques sur le Mouvement desEaux, Paris: Dud, (1863). [45] H. F. Wang and M. P. Anderson, Introduction to groundwater modeling: finite difference and finite element methods, first ed., Academic Press, (1995). [46] A. Mohtashami, S. A. Hashemi Monfared, G. Azizyan and A. Akbarpour, Determination the capture zone of wells by using meshless local Petrov-Galerkin numerical model in confined aquifer in unsteady state( Case study: Birjand Aquifer), Iranian journal of Ecohydrology, 6(1) (2019) 239-255. [47] A. Mohtashami, S. A. Hashemi Monfared, G. Azizyan and A. Akbarpour, Determination of the optimal location of wells in aquifers with an accurate simulation-optimization model based on the meshless local Petrov-Galerkin, Arabian Journal of Geosciences, 13(2) (2020) 1-13. [48] S. Sadeghi Tabas, A. Akbarpour, M. Pourreza-Bilondi, S. Samadi, Toward reliable calibration of aquifer hydrodynamic parameters: characterizing and optimization of arid groundwater system using swarm intelligence optimization algorithm, Arabian Journal of Geosciences, 9 (2016) 719-739. [49] R. Havangi, An Improved Particle Filter based on Soft Computing with Application in Target Tracking, Journal of Soft Computing and Information Technology (JSCIT), 7(2) (2018) 16-28. | ||
|
آمار تعداد مشاهده مقاله: 1,444 تعداد دریافت فایل اصل مقاله: 1,243 |
||
