Design and characterization of adaptive microbolometersSONG, Woo-Bin; TALGHADER, Joseph J.Journal of micromechanics and microengineering (Print). 2006, Vol 16, Num 5, pp 1073-1079, issn 0960-1317, 7 p.Article

Novel cantilever for biosensing applicationsKARHADE, Omkar G; CHILUVERU, Sudhir S; APTE, Prakash R et al.IEEE / SEMI advanced semiconductor manufacturing conference. 2004, pp 409-412, isbn 0-7803-8312-5, 1Vol, 4 p.Conference Paper

Possible ranges of end slope for cantilever beamsNAVAEE, S; ELLING, R. E.Journal of engineering mechanics. 1993, Vol 119, Num 3, pp 630-635, issn 0733-9399Article

Multi-mode frequency analysis for the dynamic characterization of microstructuresBERGAUD, C; NICU, L; MARTINEZ, A et al.SPIE proceedings series. 1999, pp 757-764, isbn 0-8194-3154-0, 2VolConference Paper

Bounding solutions of geometrically nonlinear viscoelastic problemsSTUBSTAD, J. M; SIMITSES, G. J.AIAA journal. 1986, Vol 24, Num 11, pp 1843-1850, issn 0001-1452Conference Paper

Large amplitude vibrations of a tapered cantilever beamNAGESWARA RAO, B; VENKATESWARA RAO, G.Journal of sound and vibration. 1988, Vol 127, Num 1, pp 173-178, issn 0022-460XArticle

Large deflections of a spring-hinged tapered cantilever beam with a rotational distributed loadingNAGESWARA RAO, B; VENKATESWARA RAO, G.Aeronautical Journal. 1987, Vol 91, Num 909, pp 429-437, issn 0001-9240Article

Corrected formulas for natural frequencies of cantilever beams under uniform axial tensionSESHU, P; DHURI, K. D.AIAA journal. 2007, Vol 45, Num 6, pp 1435-1438, issn 0001-1452, 4 p.Article

Beam characteristic orthogonal polynomials with fractional power incrementsBHAT, R. B.Journal of sound and vibration. 1987, Vol 112, Num 3, pp 556-558, issn 0022-460XArticle

Multiple modes in the vibration of cantilevered shellsMINDLE, W. L; TORVIK, P. J.Journal of sound and vibration. 1987, Vol 115, Num 2, pp 289-301, issn 0022-460XArticle

On the large deflection of cantilever beams with end rotational loadNAGESWARA RAO, B; VENKATESWARA RAO, G.Zeitschrift für angewandte Mathematik und Mechanik. 1986, Vol 66, Num 10, pp 507-509, issn 0044-2267Article

In-situ free cantilever concrete bridgesHighways and transportation. 1984, Vol 31, Num 11, pp 10-18, issn 0265-6868, 6 p.Article

On an improved elastic dissipation model for a cantilevered beamZARUBINSKAYA, M. A; VAN HORSSEN, W. T.Quarterly of applied mathematics. 2005, Vol 63, Num 4, pp 681-690, issn 0033-569X, 10 p.Article

Micro-biosensor based on magnetostrictive microcantileverZHIMIN LI; SUIQIONG LI; CHENG, Z.-Y et al.SPIE proceedings series. 2004, pp 333-343, isbn 0-8194-5306-4, 11 p.Conference Paper

On lateral buckling of end-loaded cantilevers, including the effect of warping stiffnessREISSNER, E; REISSNER, J. E; WAN, F. Y. M et al.Computational mechanics. 1987, Vol 2, Num 2, pp 137-147, issn 0178-7675Article

Longitudinal vibration of cantilever bars carrying two lumped massesEBRAHIMI, N. D.Civil engineering for practicing and design engineers. 1986, Vol 5, Num 10, pp 913-926, issn 0277-3775Article

Anisotropic beam theories with shear deformationMURAKAMI, H; REISSNER, E; YAMAKAWA, J et al.Journal of applied mechanics. 1996, Vol 63, Num 3, pp 660-668, issn 0021-8936Article

Stability of a cantilever column under a tip-concentrated subtangential follower force, with the value of subtangential parameter close to or equal to 1/2NAGESWARA RAO, B; VENKATESWARA RAO, G.Journal of sound and vibration. 1988, Vol 125, Num 1, pp 181-184, issn 0022-460XArticle

Vibrations of a beam clamped at one end and carrying a guided mass with an elastic support at the otherMAURIZI, M. J; BELLES, P.Journal of sound and vibration. 1989, Vol 129, Num 2, pp 345-349, issn 0022-460XArticle

A longitudinal thermal actuation principle for mass detection using a resonant micro-cantilever in a fluid mediumGRIGOROV, A. V; DAVIS, Z. J; RASMUSSEN, P et al.Microelectronic engineering. 2004, Vol 73-74, pp 881-886, issn 0167-9317, 6 p.Conference Paper

Conditions for bifurcation of a cantilever beam subjected to generalized follower loads: Geometrically exact approachZUO, Q. H; HJELMSTAD, K. D.Journal of sound and vibration. 1997, Vol 203, Num 5, pp 899-902, issn 0022-460XArticle

The root rotation in double cantilever beam and peel testsCOTTERELL, B; HBAIEB, K; WILLIAMS, J. G et al.Mechanics of materials. 2006, Vol 38, Num 7, pp 571-584, issn 0167-6636, 14 p.Article

Indentation of a cantilever beam or plateKADIOGLU, S; YAHSI, O. S.International journal of fracture. 1995, Vol 74, Num 2, pp 99-130, issn 0376-9429Article

Free vibrations of imperfect cantilever bars under self-weight loadingVIRGIN, L. N.Proceedings of the Institution of Mechanical Engineers. Part C. Mechanical engineering science. 1987, Vol 201, Num 5, pp 345-347, issn 0263-7154Article

Vibrations of a mass-loaded clamped-free Timoshenko beamBRUCH, J. C. JR; MITCHELL, T. P.Journal of sound and vibration. 1987, Vol 114, Num 2, pp 341-345, issn 0022-460XArticle