Engineering topics
Publications and source records attributed to Cone, C. D., Jr..
A method of controlling mitosis of biological cells was developed, which involved inducing a change in the intracellular ionic hierarchy accompanying the cellular electrical transmembrane potential difference (Esubm) of the cells. The ionic hierarchy may be varied by imposing changes on the relative concentrations of Na(+), K(+) and Cl(-), or by directly imposing changes in the physical Esubm level across the cell surface.
Somatic cell mitosis control by simulated changes in electrical transmembrane potential difference
Mechanism absolutely immobilizes microscope stage at a preset focus, preserving focus indefinitely. The lock is a second-class lever consisting of a straight body having a fulcrum with a cylindrical bearing surface at one end and a thumbscrew at the other end.
Electric analog for measuring induced drag on nonplanar airfoils
Control of cell division by electrical voltage of surface membrane
Mitosis control assuming existence of functional relationship between potential level and mitotic activity, using classical membrane potential theory
Dies for imprinting microscopic lagoon fields in plastic surfaces for use in cell and tissue culture
Mitotic synchronization of fibroblasts with metabolic retardants by chronophotography
Osmotically induced coalescence of sarcoma cells through intercellular bridges in vitro
Technique obtains micropartitioning in a simple and reproducible manner by forming a field of tiny ponds or lagoons on the surface of a suitable culturing vessel. The technique allows free access of the common culture to all parts of the field.
Micro lagoon technique for culture and observation of isolated mammalian cells
Electric analog for measuring induced drag on nonplanar airfoils
Hypersonic aerodynamic characteristics of aircraft configurations with canard controls
Aerodynamic design of wings with cambered span having minimum induced drag
Atmospheric vortex shell measurement
Induced fluid flow - lift and drag theory of nonplanar lifting surfaces