Ultrasonic treatment (UST) of metals is based on the exciting of resonant high-frequency vibrations to induce oscillating elastic stresses in the bulk of materials, which result in the generation, motion and rearrangement of crystal lattice defects. Normally, the resonant vibrations are obtained by using cylindrical samples or ultrasonic instruments having the length equal to the half-wavelength of ultrasound. In such waveguides, however, the distribution of the stress amplitude is not uniform along their axis. Accordingly, changes in the structure and properties due to the UST are different along the sample. Here, a new type of ultrasonic waveguide based on the Gaussian (ampulla) horn is proposed and called a double-Gaussian waveguide. It is composed of two identical high-amplitude parts of a Gaussian waveguide joined at a node that allows one to achieve a uniform distribution of the amplitude of normal stresses in a significant region with a length equal to that of a doubled Gaussian region. Analytic results obtained by Eisner are used to calculate geometrical characteristics of the waveguide and the latter are refined by finite element modeling. Characteristics of double-Gaussian waveguides made of steel 45 and titanium alloy VT6 (Russian grades) are calculated. This type of waveguide can be used in the bulk ultrasonic treatment of materials to expose the samples to oscillating stresses of an equal amplitude.