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a vector has three elements usually a direction and magnitude. Normally it points to a position in an N dimension space from another point, most of the time this other point is the origin so it just points to a position.

a phasor is a convenient way to express an imaginary number pair R+jX where R and X are the real and imaginary components respectively and j is \$ sqrt{-1}\$ as a module and an angle related to the origin.

now space vectors is not like a phasor or a vector even, it is a convenient way of showing an inverter scheme(make AC voltage from DC) for three phase systems. You got three rows of where you have DC voltage so you have you can call them ABC, you can connect each as plus or minus with switches so you got \$A_+ B_+ C_+\$ and \$A_- B_- C_-\$ now the vectors just indicate who is on and who is off as a state, but ultimately you are talking about multiple DC voltages being turned on and off, there are some rules to it.

^{simulate this circuit – Schematic created using CircuitLab}

So no, a phasor and space vector(modulation) are not the same thing but they can be closely related.

a vector has two elements usually a direction and magnitude. Normally it points to a position in an N dimension space from another point, most of the time this other point is the origin so it just points to a position.

a phasor is a convenient way to express an imaginary number pair R+jX where R and X are the real and imaginary components respectively and j is \$ sqrt{-1}\$ as a module and an angle related to the origin.

now space vectors is not like a phasor or a vector even, it is a convenient way of showing an inverter scheme(make AC voltage from DC) for three phase systems. You got three rows of where you have DC voltage so you have you can call them ABC, you can connect each as plus or minus with switches so you got \$A_+ B_+ C_+\$ and \$A_- B_- C_-\$ now the vectors just indicate who is on and who is off as a state, but ultimately you are talking about multiple DC voltages being turned on and off, there are some rules to it.

^{simulate this circuit – Schematic created using CircuitLab}

So no, a phasor and space vector(modulation) are not the same thing but they can be closely related.

a vector has three elements usually a direction and magnitude. Normally it points to a position in an N dimension space from another point, most of the time this other point is the origin so it just points to a position.

a phasor is a convenient way to express an imaginary number pair R+jX where R and X are the real and imaginary components respectively and j is \$ sqrt{-1}\$ as a module and an angle related to the origin.

now space vectors is not like a phasor or a vector even, it is a convenient way of showing an inverter scheme(make AC voltage from DC) for three phase systems. You got three rows of where you have DC voltage so you have you can call them ABC, you can connect each as plus or minus with switches so you got \$A_+ B_+ C_+\$ and \$A_- B_- C_-\$ now the vectors just indicate who is on and who is off as a state, but ultimately you are talking about multiple DC voltages being turned on and off, there are some rules, you can only turn on 3 at once and they cannot be in the same column turning A+ and A- at the same time is just a short circuit.

So the voltage that comes out the inverter is roughly sinusoidal in shape so you can express that as a phasor approximately, the space vector is just a combination of DC switches turning on and off for a limited period of time.

These states of DC switches can create a vector space that yields the voltages you can get from it, it is just math.

So no, a phasor and space vector(modulation) are not the same thing but they can be closely related.

a vector has three elements usually a direction and magnitude. Normally it points to a position in an N dimension space from another point, most of the time this other point is the origin so it just points to a position.

a phasor is a convenient way to express an imaginary number pair R+jX where R and X are the real and imaginary components respectively and j is \$ sqrt{-1}\$ as a module and an angle related to the origin.

now space vectors is not like a phasor or a vector even, it is a convenient way of showing an inverter scheme(make AC voltage from DC) for three phase systems. You got three rows of where you have DC voltage so you have you can call them ABC, you can connect each as plus or minus with switches so you got \$A_+ B_+ C_+\$ and \$A_- B_- C_-\$ now the vectors just indicate who is on and who is off as a state, but ultimately you are talking about multiple DC voltages being turned on and off, there are some rules to it.

^{simulate this circuit – Schematic created using CircuitLab}

So no, a phasor and space vector(modulation) are not the same thing but they can be closely related.

a vector has three elements usually, point of origin, destination and module. Normally it points to a position in an N dimension space from another point, most of the time this other point is the origin so it just points to a position.

a phasor is a convenient way to express an imaginary number pair R+jX where R and X are the real and imaginary components respectively and j is \$ sqrt{-1}\$ as a module and an angle related to the origin.

now space vectors is not like a phasor or a vector even, it is a convenient way of showing an inverter scheme(make AC voltage from DC) for three phase systems. You got three rows of where you have DC voltage so you have you can call them ABC, you can connect each as plus or minus with switches so you got \$A_+ B_+ C_+\$ and \$A_- B_- C_-\$ now the vectors just indicate who is on and who is off as a state, but ultimately you are talking about multiple DC voltages being turned on and off, there are some rules, you can only turn on 3 at once and they cannot be in the same column turning A+ and A- at the same time is just a short circuit.

So the voltage that comes out the inverter is roughly sinusoidal in shape so you can express that as a phasor approximately, the space vector is just a combination of DC switches turning on and off for a limited period of time.

These states of DC switches can create a vector space that yields the voltages you can get from it, it is just math.

So no, a phasor and space vector(modulation) are not the same thing but they can be closely related.

a vector has three elements usually a direction and magnitude. Normally it points to a position in an N dimension space from another point, most of the time this other point is the origin so it just points to a position.

a phasor is a convenient way to express an imaginary number pair R+jX where R and X are the real and imaginary components respectively and j is \$ sqrt{-1}\$ as a module and an angle related to the origin.

now space vectors is not like a phasor or a vector even, it is a convenient way of showing an inverter scheme(make AC voltage from DC) for three phase systems. You got three rows of where you have DC voltage so you have you can call them ABC, you can connect each as plus or minus with switches so you got \$A_+ B_+ C_+\$ and \$A_- B_- C_-\$ now the vectors just indicate who is on and who is off as a state, but ultimately you are talking about multiple DC voltages being turned on and off, there are some rules, you can only turn on 3 at once and they cannot be in the same column turning A+ and A- at the same time is just a short circuit.

So the voltage that comes out the inverter is roughly sinusoidal in shape so you can express that as a phasor approximately, the space vector is just a combination of DC switches turning on and off for a limited period of time.

These states of DC switches can create a vector space that yields the voltages you can get from it, it is just math.

So no, a phasor and space vector(modulation) are not the same thing but they can be closely related.