In this paper we further develop a string model of hadrons by computing their
strong decay widths and comparing them to experiment. The main decay mechanism
is that of a string splitting into two strings. The corresponding total decay
width behaves as $\Gamma=\frac\pi2 ATL$ where $T$ and $L$ are the tension and
length of the string and $A$ is a dimensionless universal constant. We show
that this result holds for a bosonic string not only in the critical dimension.
The partial width of a given decay mode is given by
$\Gamma_i/\Gamma=\Phi_i\exp(-2\pi Cm_{sep}^2/T)$ where $\Phi_i$ is a phase
space factor, $m_{sep}$ is the mass of the "quark" and "antiquark" created at
the splitting point, and $C$ is a dimensionless coefficient close to unity.
Based on the spectra of hadrons we observe that their (modified) Regge
trajectories are characterized by a negative intercept. This implies a
repulsive Casimir force that gives the string a "zero point length". We fit the
theoretical decay width to experimental data for mesons on the trajectories of
$\rho$, $\omega$, $\pi$, $\eta$, $K^*$, $\phi$, $D$, and $D^*_s$, and of the
baryons $N$, $\Delta$, $\Lambda$, and $\Sigma$. We examine both the linearity
in $L$ and the exponential suppression factor. The linearity was found to agree
with the data well for mesons but less for baryons. The extracted coefficient
for mesons $A=0.095\pm0.015$ is indeed quite universal. The exponential
suppression was applied to both strong and radiative decays. We discuss the
relation with string fragmentation and jet formation. We extract the
quark-diquark structure of baryons from their decays. A stringy mechanism for
Zweig suppressed decays of quarkonia is proposed and is shown to reproduce the
decay width of $\Upsilon$ states. The dependence of the width on spin and
flavor symmetry is discussed. We further apply this model to the decays of
glueballs and exotic hadrons.Comment: v1: 98 pages / v2: minor revisions, references added, 100 pages (41
figures) / v3: final published version, minor corrections, 100 page