(sec:solvationmodels.typical)= # Solvation ORCA features several implicit solvation models, including the fully integrated "conductor-like polarizable continuum (C-PCM)" and "Minnesota SMD" solvation models, which are available in all its components. With these models, various types of calculations can be performed using a polarizable continuum with a realistic van der Waals cavity as summarized below: - Energies of molecules in solution with a finite dielectric constant $\varepsilon$ using HF or any DFT method. - Optimization of molecular structures in solution using HF or any DFT method with analytic gradients. - Calculation of vibrational frequencies using the analytic Hessian for HF or any DFT method, provided that the same calculation is available in vacuum. - Calculation of solvent effects on response properties like polarizabilities through coupled-perturbed SCF theory. For magnetic response properties, such as the g-tensor, the C-PCM response vanishes. - Calculations of solvent shifts on transition energies using the time-dependent DFT or CIS method. The refractive index of the solvent needs to be provided in addition to the dielectric constant. - First order perturbation estimate of solvent effects on state and transition energies in multireference perturbation and configuration-interaction calculations. Other implicit solvation strategies are available in ORCA. In particular, an interface to the open source implementation of the COSMO-RS model (openCOSMO-RS), as well as different solvation models that can be used in XTB (ALPB, ddCOSMO, and CPCM-X). A detailed overview of the available implicit solvation methods and their usage is provided in Sections {ref}`sec:oniom`, and {ref}`sec:solvationmodels.detailed`. As a simple example, let us compute the solvent effect on the $n\to \pi^{\ast }$ transition energy in formaldehyde with the C-PCM model. This effect can be obtained by subtracting the solution-phase and gas-phase transition energies. The gas-phase transition energy (4.633 eV) can be computed by using the following input: ```{literalinclude} ../../orca_working_input/C05S11_199.inp :language: orca ``` By adding the `CPCM(water)` flag to the input used for the gas-phase calculation, the transition energy can now be computed using the C-PCM model with water as the solvent: ```{literalinclude} ../../orca_working_input/C05S12_200.inp :language: orca ``` This C-PCM calculation yields a transition energy of 4.857 eV: ``` ----------------------------- CIS-EXCITED STATES (SINGLETS) ----------------------------- the weights of the individual excitations are printed if larger than 1.0e-02 STATE 1: E= 0.178499 au 4.857 eV 39176.0 cm**-1 = 0.000000 7a -> 8a : 0.929287 (c= -0.96399514) 7a -> 13a : 0.039268 (c= 0.19816055) 7a -> 18a : 0.016344 (c= 0.12784298) ``` Hence, water environment increases the transition energy by 0.224 eV. This increase can be attributed to the stabilization of lone pair orbitals by the presence of water molecules.