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Eighth Condensed Phase and Interfacial Molecular Science (CPIMS)

Eighth Condensed Phase and Interfacial Molecular Science (CPIMS)

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<strong>and</strong> anilino groups attached to the central carbon, which bring about the change in<br />

structure required for transition from the excited state potential energy surface to the<br />

ground electronic state where the phenyl <strong>and</strong> anilino groups are in a “propeller<br />

orientation” with respect to each other. The attractive interaction between the positivelycharged<br />

MG <strong>and</strong> the negatively-charged polystyrene sulfate could impose a<br />

thermodynamic restriction on the orientation of MG, <strong>and</strong> thus restrict the orientations of<br />

the phenyl <strong>and</strong> anilino groups, which would inhibit the torsional motions necessary for<br />

the energy relaxation process. The rigidity of the polystyrene <strong>and</strong> silica surfaces may<br />

limit the torsional motions required for relaxation, whereas the absence of a rigid<br />

interface for the air/water <strong>and</strong> alkane/water interfaces permits a more rapid relaxation.<br />

Although the charged colloidal particle creates a significant electric field that extends into<br />

the water solution, our calculations based on our measurements of the colloid surface<br />

charge density, the known viscoelectric constant of water, <strong>and</strong> the low electrolyte<br />

concentration, indicate that the viscosity increase in the interfacial water is negligible. We<br />

therefore conclude that the slower decay of excited state MG at the colloid/water<br />

interface is not due to an increased local friction arising from the interfacial the<br />

orientation of molecules at interfaces is<br />

<strong>Molecular</strong> Orientational Distribution at Interfaces Using Pump-Probe SHG<br />

At the present time the orientation of interfacial molecules is obtained from<br />

measurement of the intensities of two linear polarization combinations. From a<br />

single measurement one cannot obtain both the average orientation <strong>and</strong> the<br />

orientational distribution. It is typically assumed that the distribution is a delta<br />

function. In any case the polarization measurements can be described by an<br />

orientation parameter Req = � cos� ��g/� cos3 � ��g where the brackets indicate the<br />

average for the equilibrium ground state orientational distribution. To fit our data to<br />

an orientational distribution function, e.g. a Gaussian distribution, requires two<br />

variables. They are the mean orientational angle <strong>and</strong> a quantity �, which is related<br />

to the full width at half‐maximum. In order to obtain these two parameters requires<br />

two independent measurements. The second measurement is for an equilibrium<br />

distribution that is perturbed by a circularly polarized pump pulse that is incident<br />

normal to the interface. By using this arrangement the equilibrium in plane isotropic<br />

orientational distribution is not perturbed. The perturbed ground state distribution<br />

is directly dependent on the probability of excitation of a molecule whose transition<br />

dipole makes an angle 900 ‐ � with the interface normal, i.e. �� . Ec �2 . Measurements<br />

of two polarization combinations immediately after the pump pulse yields a second<br />

measured parameter<br />

R(t=0) = � cos3� ��g/� cos5 � ��g<br />

It is to be noted that the interfacial molecules, both ground <strong>and</strong> excited state have<br />

not reoriented during the time of the measurements because the time scale for<br />

reorientation of aromatic molecules at the air/water interface has been shown in<br />

our laboratory to be several hundred picoseconds. The fitting of the two<br />

measurements of the organic dye molecule, coumarin 314, at the air/water<br />

interface, to a Gaussian distribution, yields a mean angle of 550 <strong>and</strong> a full width at<br />

half maximum of 160 . The method we have used can be applied to other two<br />

variable orientational distributions. For example, using the wobbling in a cone<br />

model to describe orientational diffusion at an interface, we found the tilt angle of<br />

48

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