Intrinsic Geodesy

I Fundamentals of Intrinsic Geodesy.- 1 From Classical Geodesy to Geodesy in Three Dimensions (1959).- 2 Foundations of Intrinsic Geodesy (1951).- A Absolute Approach.- B Local Astronomical Approach.- C Local and General Geodetic Approach.- D Applications.- 3 Generalized Legendre Expansions for Any Curve Whatever, Traced Out Upon Any Surface Whatever (1950).- 4 Generalized Legendre Expansions in Space (1950).- 5 Generalized Legendre Expansions for Any Curve Whatever in Space (1950).- 6 The Tidal Field of a Planet and the Related Intrinsic Reference Systems (1979).- 1 The Gravity Field.- 2 The Tidal Field.- 3 The Cardinal and the Canonical Triads.- 4 The Tidal Triad.- 5 The Centrifugal Field.- 6 Reference Frames; Ricci’s Coefficients.- 7 The Cardinal Frames.- 8 The Canonical Frame.- 9 The Tidal Frame.- II Structure of the Gravity Field and Laplace’s Equation.- 1 On the Curvature and Torsion of the Gravity Field (1952).- 2 Generalization of Dalby’s Theorem for Any Surface Whatever (1952).- III Principles of Intrinsic Geodesy Applied to the Normal Reference Field.- 1 Principles of Intrinsic Geodesy Applied to the Field of Somigliana (1950).- 2 The First Fundamental Problem of Geodesy Developed for the Field of Somigliana (1950).- 3 Differential Parameters in the Normal Gravity Field (1980).- IV Mapping of the Actual Gravity Field onto the Normal Reference Field.- 1 On the Representation of the Geoid on the Ellipsoid (1951).- 2 Some Remarks on the Use of Conformal Representations in Three-Dimensional Geodesy (1967).- 3 On the Three-Dimensional Computation of Geodetic Networks and Anomalies (1973).- 4 The Adjustment of Geodetic Networks in the Three- Dimensional Ellipsoidal Model Space of Somigliana (1981).- V Mapping Between Surfaces.- 1 Some Integral Properties of the Conformal Representations of Surfaces on Surfaces (1951).- 2 The a Priori Determination of the Modulus of Linear Deformation in the Gauss Conformal Representation (1951).- 3 Representations Between Surfaces Defined by Means of the Quadratic Form Which Determines Their Modulus of Deformation (1957).- VI Propagation of Light in Continuous Isotropic Refracting Media.- 1 An Analogy Between the Laws of Propagation of Light in Continuous Isotropic Refracting Media and Conformal Representations (1953).- 2 The Torsion of a Ray of Light in a Continuous Isotropic Refracting Medium (1953).- VII Posthumous Work.- The Motion of a Free Particle and of a Spherical Pendulum in the Microgravitational Field of a Gravitationally Stabilized Satellite in Circular Orbit in a Central Field.- Appendix. Notations of Vector Analysis — the Vectorial Homographies of Burali-Forti and Marcolongo (W. I. Reilly).- Bibliography of Prof. A. Marussi.- Index of Abbreviations (H. Hornik).- Antonio Marussi: 1908–1984, A Personal History (H. Moritz).- Name Index.