A Treatise On the Stability of Ships
A Treatise On the Stability of Ships
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In our eReader you can find the full English version of the book. Read A Treatise On the Stability of Ships Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book A Treatise On the Stability of Ships
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As the inquiry is ahnost whoDy a geometrical exercise, and as the pro- position to be demonstrated admits of readier proof, it is unnecessary to reproduce the investigation here.
The next section of the MSmoire has to do with lines and radii of curvature of the sur£a.ce of flotation. He first lays down the preliminary theorem, that, of all the tangent planes of a surface which make the same infinitely small angle with the tangent plane at a given point, the plane which lies most distant from th...at point appertains to the line of least curvature, and the plane which lies nearest belongs to the line of greatest curvature, observing in a foot-note that, if we suppose these two lines of curvature to revolve about the normal to the surface, at the given point, of the two lines of least and greatest curvature, the former will envelope all the surface about the point, and the latter will be constantly enveloped by it Dupin goes on to illustrate the principle by reference to sections of curvature of bodies of cylindrical form, and proceeds to show generally for infinitesimal angles and for irregular bodies (that which bo had previously shown for finite angles of inclination, viz.), that (unless of cylindrical or other like section), a floating body, when inclined from a position of equilibrium, has usually to seek a new plane of flotation, separated from the former by a small interval, in order to equalise the wedges of immersion and emersion.
What to read after A Treatise On the Stability of Ships?
You can find similar books in the "Read Also" column, or choose other free books by Reed, Edward J. (Edward James), Sir, 1830-1906 to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
As the inquiry is ahnost whoDy a geometrical exercise, and as the pro- position to be demonstrated admits of readier proof, it is unnecessary to reproduce the investigation here.
The next section of the MSmoire has to do with lines and radii of curvature of the sur£a.ce of flotation. He first lays down the preliminary theorem, that, of all the tangent planes of a surface which make the same infinitely small angle with the tangent plane at a given point, the plane which lies most distant from th...at point appertains to the line of least curvature, and the plane which lies nearest belongs to the line of greatest curvature, observing in a foot-note that, if we suppose these two lines of curvature to revolve about the normal to the surface, at the given point, of the two lines of least and greatest curvature, the former will envelope all the surface about the point, and the latter will be constantly enveloped by it Dupin goes on to illustrate the principle by reference to sections of curvature of bodies of cylindrical form, and proceeds to show generally for infinitesimal angles and for irregular bodies (that which bo had previously shown for finite angles of inclination, viz.), that (unless of cylindrical or other like section), a floating body, when inclined from a position of equilibrium, has usually to seek a new plane of flotation, separated from the former by a small interval, in order to equalise the wedges of immersion and emersion.
What to read after A Treatise On the Stability of Ships?
You can find similar books in the "Read Also" column, or choose other free books by Reed, Edward J. (Edward James), Sir, 1830-1906 to read onlineMoreLess
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