This paper presents a study on the effects of strain engineering on graphene, demonstrating how mechanical strain can induce a uniform pseudomagnetic field, leading to a zero-field quantum Hall effect. The research shows that by applying strain along specific crystallographic directions, a strong gauge field can be generated, effectively acting as a uniform magnetic field exceeding 10 T. This results in an insulating bulk and counterpropagating edge states, similar to a topological insulator. The study also shows that strained superlattices can open significant energy gaps in graphene's electronic spectrum. The strain-induced pseudomagnetic field, $ B_S $, has opposite signs for the two valleys K and $ K' $ in graphene, which means that elastic deformations do not violate time-reversal symmetry. The authors propose a method to create a uniform $ B_S $ by applying triangular symmetry strain, which can generate a pseudomagnetic field equivalent to tens of Tesla. This leads to observable energy gaps at room temperature. The paper also discusses the theoretical framework for strain-induced gauge fields, showing that a two-dimensional strain field leads to a gauge field. The authors demonstrate that uniform $ B_S $ can be achieved with specific displacements. They also show that the strain can be applied using in-plane forces, and that the resulting pseudomagnetic field can be used to observe the pseudo-quantum Hall effect. The study further explores the implications of the pseudomagnetic field on the electronic properties of graphene, including the formation of Landau levels and the quantum Hall effect. The authors suggest that the pseudo-Landau levels can be probed using optical techniques such as Raman spectroscopy and transport measurements. They also discuss the potential for creating energy gaps in graphene using strained superlattices. The paper concludes that the developed concept can be used to create gaps in bulk graphene, and that the suggested strategies for observing the pseudo-Landau gaps and quantum Hall effect are feasible and will be realized in the near future.This paper presents a study on the effects of strain engineering on graphene, demonstrating how mechanical strain can induce a uniform pseudomagnetic field, leading to a zero-field quantum Hall effect. The research shows that by applying strain along specific crystallographic directions, a strong gauge field can be generated, effectively acting as a uniform magnetic field exceeding 10 T. This results in an insulating bulk and counterpropagating edge states, similar to a topological insulator. The study also shows that strained superlattices can open significant energy gaps in graphene's electronic spectrum. The strain-induced pseudomagnetic field, $ B_S $, has opposite signs for the two valleys K and $ K' $ in graphene, which means that elastic deformations do not violate time-reversal symmetry. The authors propose a method to create a uniform $ B_S $ by applying triangular symmetry strain, which can generate a pseudomagnetic field equivalent to tens of Tesla. This leads to observable energy gaps at room temperature. The paper also discusses the theoretical framework for strain-induced gauge fields, showing that a two-dimensional strain field leads to a gauge field. The authors demonstrate that uniform $ B_S $ can be achieved with specific displacements. They also show that the strain can be applied using in-plane forces, and that the resulting pseudomagnetic field can be used to observe the pseudo-quantum Hall effect. The study further explores the implications of the pseudomagnetic field on the electronic properties of graphene, including the formation of Landau levels and the quantum Hall effect. The authors suggest that the pseudo-Landau levels can be probed using optical techniques such as Raman spectroscopy and transport measurements. They also discuss the potential for creating energy gaps in graphene using strained superlattices. The paper concludes that the developed concept can be used to create gaps in bulk graphene, and that the suggested strategies for observing the pseudo-Landau gaps and quantum Hall effect are feasible and will be realized in the near future.