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This paper studies the existence and uniqueness of local weak solutions tothe d-dimensional tropical climate model without thermal diffusion. Weestablish that, when $\alpha=\beta\geq1$, $\eta=0$, any initial data$(u_{0},v_{0})\in B_{2,1}^{1+\frac{d}{2}-2\alpha}(\mathbb{R}^{d})$ and$\theta_{0}\in B_{2,1}^{1+\frac{d}{2}-\alpha}(\mathbb{R}^{d})$ yields a uniqueweak solution.

Existence and uniqueness of local weak solution of d-dimensional tropical climate model without thermal diffusion in inhomogeneous Besov space