APPLIED GEODESY - PART 1. ENGINEERING GEODESY - SUMMARIZED PRESENTATION | Page 28

1.3.4.4 . Software 1.3.4.5 . References 1.3.4
1.3.5 . THEORETICAL BASES OF GEODETIC MEASUREMENT PROCESSING
1.3.5.1 . General and specialized cases of adjustment 1 . Mathematical model of the measurements 2 . Stochastic model 3 . Functional model 4 . General case of adjustment of correlated observations 5 . Particular cases of adjustment
1.3.5.2 . Application of the least square method for solving variational problems in mechanics . Comparison of the functions of Laplace in geodesy and mechanics
1.3.5.3 . Analysis of the adjustment model on the principle of accuracy assessment of geodetic networks 1.3.5.4 . Algorithm for adjustment of precise three-dimensional geodetic networks . Software 1.3.5.5 . References 1.3.5
1.4 . BASICS OF SETTING OUT AND CONTROL 1.4.1 . General on setting out and control 1.4.2 . Basic elements of setting out 1.4.3 . METHODS OF SETTING OUT 1.4.3.1 . General principles 1.4.3.2 . Conventional methods of 2D setting out 1 . By orthogonal coordinates – orthogonal method 2 . By polar coordinates – setting out according to angle and length 3 . By intersection 4 . By resection 5 . Setting out by polygon
1.4.3.3 . Expanded 2D methods and methods for direct 3D setting out 1 . Combination of setting out according to the polar method and trigonometric determination ( setting out ) of the project point elevation 2 . 3D polygon 3 . Setting out by laser instruments 4 . Setting out from randomly selected station 4.1 . Two-dimensional setting out from randomly selected station 4.2 . Spatial ( 3D ) setting out from randomly selected station 4.3 Setting out using GNSS 1.4.4 . Requirements for accuracy , norms and preparation of setting out 1.4.4.1 . Requirements for accuracy and norms 1.4.4.2 . Preparation of setting out
1.4.5 . SETTING OUT OF STRAIGHT LINES . CASES
1.4.6 . SETTING OUT OF CURVES 1.4.6.1 . General principles 1.4.6.2 . Determination and setting out of the main points of circle arcs 1.4.6.3 . Determination and setting out of detailed points of circle arcs 1.4.6.4 . Reverse curve 1.4.6.5 . Basket curve 1.4.6.6 . Serpentines 1.4.6.7 . Transition curves 1 . Principal ideas 2 . Cases
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