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I would like to suggest me some good books on (Complex) Algebraic Curves.

I am searching a book for Undergraduate-Begginer Level in this part of mathematics, the algebraic curves. I found some books like "Plane Algebraic Curves" from Gerd Fischer, "Complex Algebraic Curves" from Frances Kirwan, "Elementary Geometry of Algebraic Curves: An Undergraduate Introduction" from Gibson but these were too difficult for my level.

Also, please suggest my a book (or combine chapters of books or notes), which covers the following topics:

1. Plane Curves; The set of points $V(f)$ of a plane curve, Transformations in $\mathbb{C}^2$, Conics, Intersection number, Isolated (abnormal) points, tangent lines, rational curves

2. Intersection Of Curves; The projective space, Lines in projective space, Projective transformations, Εquivalence of projective curves, Intersection number, Irregular poits, Tangent Lines, Flex points, Rational Projective Curves

3. Linear Systems of Curves; Intersection Points, Bézout's theorem

Thanks in advance.

I would like suggestions for some good books on (Complex) Algebraic Curves.

I am searching a book for Undergraduate-Beginner Level in this part of mathematics: algebraic curves. I found some books like "Plane Algebraic Curves" from Gerd Fischer, "Complex Algebraic Curves" from Frances Kirwan, "Elementary Geometry of Algebraic Curves: An Undergraduate Introduction" from Gibson but these were too difficult for my level.

Also, please suggest my a book (or combine chapters of books or notes), which covers the following topics:

1. Plane Curves; The set of points $V(f)$ of a plane curve, Transformations in $\mathbb{C}^2$, Conics, Intersection number, Isolated (abnormal) points, tangent lines, rational curves

2. Intersection Of Curves; The projective space, Lines in projective space, Projective transformations, Εquivalence of projective curves, Intersection number, Irregular poits, Tangent Lines, Flex points, Rational Projective Curves

3. Linear Systems of Curves; Intersection Points, Bézout's theorem

Thanks in advance.

I would like to suggest me some good books on (Complex) Algebraic Curves.

I am searching a book for Undergraduate-Begginer Level in this part of mathematics, the algebraic curves. I found some books like "Plane Algebraic Curves" from Gerd Fischer, "Complex Algebraic Curves" from Frances Kirwan, "Elementary Geometry of Algebraic Curves: An Undergraduate Introduction" from Gibson but these were too difficult for my level.

Also, please suggest my a book (or combine chapters of books or notes), which covers the following topics:

1. Plane Curves; The set of points $V(f)$ of a plane curve, Transformations in $\mathbb{C}^2$, Conincs, Ιntersection number, Ιsolated (abnormal) points, tangent lines, rational curves

2. Intersection Of Curves; The projective space, Lines in projective space, Projective transformations, Εquivalence of projective curves, Intersection number, Irregular poits, Tangent Lines, Flex points, Rational Projective Curves

3. Linear Systems of Curves; Intersection Points, Bézout's theorem

Thanks in advance.

I would like to suggest me some good books on (Complex) Algebraic Curves.

I am searching a book for Undergraduate-Begginer Level in this part of mathematics, the algebraic curves. I found some books like "Plane Algebraic Curves" from Gerd Fischer, "Complex Algebraic Curves" from Frances Kirwan, "Elementary Geometry of Algebraic Curves: An Undergraduate Introduction" from Gibson but these were too difficult for my level.

Also, please suggest my a book (or combine chapters of books or notes), which covers the following topics:

1. Plane Curves; The set of points $V(f)$ of a plane curve, Transformations in $\mathbb{C}^2$, Conics, Intersection number, Isolated (abnormal) points, tangent lines, rational curves

2. Intersection Of Curves; The projective space, Lines in projective space, Projective transformations, Εquivalence of projective curves, Intersection number, Irregular poits, Tangent Lines, Flex points, Rational Projective Curves

3. Linear Systems of Curves; Intersection Points, Bézout's theorem

Thanks in advance.

I would like to suggest me some good books on (Complex) Algebraic Curves.

I am searching a book for Undergraduate-Begginer Level in this part of mathematics, the algebraic curves. I found some books like "Plane Algebraic Curves" from Gerd Fischer, "Complex Algebraic Curves" from Frances Kirwan, "Elementary Geometry of Algebraic Curves: An Undergraduate Introduction" from Gibson but these were too difficult for my level.

Also, please suggest my a book (or combine chapters of books or notes), which covers the following topics:

1. Plane Curves; The set of points $V(f)$ of a plane curve, Transformations in $\mathbb{C}^2$, Conincs, Ιntersection number, Ιsolated (abnorma) points, tangent lines, rational curves

2. Intersection Of Curves; The projective space, Lines in projective space, Projective transformations, Εquivalence of projective curves, Intersection number, Irregular poits, Tangent Lines, Flex points, Rational Projective Curves

3. Linear Systems of Curves; Intersection Points, Bézout's theorem

Thanks in advance.

I would like to suggest me some good books on (Complex) Algebraic Curves.

I am searching a book for Undergraduate-Begginer Level in this part of mathematics, the algebraic curves. I found some books like "Plane Algebraic Curves" from Gerd Fischer, "Complex Algebraic Curves" from Frances Kirwan, "Elementary Geometry of Algebraic Curves: An Undergraduate Introduction" from Gibson but these were too difficult for my level.

Also, please suggest my a book (or combine chapters of books or notes), which covers the following topics:

1. Plane Curves; The set of points $V(f)$ of a plane curve, Transformations in $\mathbb{C}^2$, Conincs, Ιntersection number, Ιsolated (abnormal) points, tangent lines, rational curves

2. Intersection Of Curves; The projective space, Lines in projective space, Projective transformations, Εquivalence of projective curves, Intersection number, Irregular poits, Tangent Lines, Flex points, Rational Projective Curves

3. Linear Systems of Curves; Intersection Points, Bézout's theorem

Thanks in advance.